Sig = Sigma.000 Ac = Ac.inp Delta = None cix = out.cix out = . gloc = gloc.out sig = sig.inp susc = Susc.out Ed = [-32.6678,-31.347] U = 7 T = 0.01 Q = 8 alpha = 0.4 max_diff = 0.001 max_steps = 40 StartLambda = -20 EndLambda = 1 dLambda = 0.1 followPeak = -1 prt = 1 MissDopSt = -100 N_ac = 50 dom_ac = 0.5 acore = 0 pcore = 0 lorentz = 1 SearchLorentz = 2.5 LorentzMaxRatio = 1 FirstLorentz = 0 LastLorentz = 10000 CmpDiff = -1 renorm_core = 0 renorm = 1 2 6 8 59 0 0 v 2.79524 0.204764 3 10-2.6184513 15 0 0 16.7321 x 14 0.099233 x 15 0.406199 x 16 0.172963 x 17 3.93821 x 18 3.12979 x 20 0.767186 x 22 1.01586 x 23 0.404356 x 24 0.286389 x 25 1.00812 x 26 3.95936 x 27 0.127758 x 28 3.44981 x 14 9.1226 x 15 6.23778 x 16 3.5573 x 17 0.404985 x 18 2.8802 x 19 4.60324 x 20 2.62273 x 21 1.84585 x 22 4.45886 x 23 0.253437 x 24 4.27354 x 25 4.67964 x 26 29.3457 x 27 0.216552 x 28 1 v 1.93134 1.06866 3 12-2.7380111 14 0 0 1.63693 x 14 15.3432 x 15 0.344237 x 16 3.16148 x 17 3.35789 x 20 1.60324 x 21 2.08949 x 22 4.10945 x 25 0.650685 x 26 15.5076 x 27 1.01968 x 28 1.01772 x 14 0.505258 x 15 8.53995 x 16 5.77196 x 17 0.710875 x 18 0.0444754 x 20 1.6696 x 21 0.659884 x 22 0.0202739 x 23 0.139777 x 24 0.0262103 x 25 8.93633 x 26 42.3635 x 27 12.7701 x 28 2 v 2.7157 0.284296 3 4-1.4890210 10 0 0 3.08076 x 14 6.55328 x 18 0.416192 x 19 0.105178 x 20 0.0482974 x 22 0.274627 x 23 0.026322 x 24 0.373042 x 25 1.06928 x 27 1.1902 x 28 0.106007 x 14 0.95354 x 15 0.0107835 x 18 0.15106 x 20 2.90565 x 22 0.381803 x 23 3.35317 x 24 1.30697 x 25 13.5732 x 27 8.12062 x 28 3 v 1.36521 1.63479 3 14-2.67788 9 11 0 0 0.0491955 x 14 1.90867 x 15 15.1384 x 16 4.67393 x 17 0.106635 x 20 6.46678 x 21 0.0431656 x 26 24.9565 x 27 11.5437 x 28 0.082864 x 14 0.613021 x 15 0.154427 x 16 8.20314 x 17 0.103324 x 20 3.50108 x 21 0.573598 x 22 0.153271 x 25 1.14832 x 26 53.3326 x 27 21.2473 x 28 4 v 2.1086 0.891404 3 10-1.742613 15 0 0 0.027236 x 14 0.296806 x 15 0.936215 x 16 1.67576 x 17 0.89841 x 18 9.44735 x 20 3.81605 x 22 0.00828008 x 23 2.21056 x 24 1.16444 x 25 2.84664 x 26 13.7842 x 27 1.80201 x 28 0.0525201 x 14 0.165663 x 15 0.230594 x 16 0.643502 x 17 0.0232883 x 18 0.0429063 x 19 0.0151199 x 20 6.68088 x 21 0.0526986 x 22 0.120617 x 23 0.304573 x 24 0.531331 x 25 0.282478 x 26 51.694 x 27 10.2457 x 28 5 v 2.15541 0.844591 3 6-1.5543711 13 0 0 3.29163 x 14 2.24151 x 15 2.31285 x 18 1.37919 x 19 0.658518 x 20 0.86339 x 22 0.211719 x 23 2.09353 x 24 1.43237 x 25 5.53158 x 27 3.05125 x 28 0.186169 x 14 0.487138 x 15 0.801319 x 16 0.160806 x 18 0.0636126 x 19 0.675541 x 20 0.785566 x 22 0.0271165 x 23 1.40547 x 24 0.148399 x 25 0.822139 x 26 25.4171 x 27 11.952 x 28 6 v 1.92278 1.07722 3 4-1.5956810 10 0 0 0.160936 x 14 0.659758 x 18 2.91087 x 19 3.04239 x 20 2.4782 x 22 0.446937 x 23 0.171419 x 24 0.266677 x 25 2.67485 x 27 3.49682 x 28 0.00855814 x 14 0.0606677 x 15 0.195944 x 18 0.0837064 x 20 0.0774487 x 22 0.1075 x 23 0.138704 x 24 0.107388 x 25 16.772 x 27 10.1392 x 28 7 v 1.88579 1.11421 3 4-1.5837713 14 0 0 0.0109876 x 14 0.00384593 x 15 1.86495 x 16 0.317197 x 18 0.302199 x 19 0.000963822 x 20 1.38465 x 22 2.08781 x 23 1.29185 x 24 0.847407 x 25 1.18894 x 26 5.27093 x 27 1.8851 x 28 0.000360963 x 14 0.0106177 x 15 0.0361715 x 16 2.30329 x 17 0.0016726 x 18 0.0736266 x 19 0.171519 x 20 0.0991724 x 22 0.000195315 x 23 0.354085 x 24 0.112898 x 25 0.0445495 x 26 17.0359 x 27 7.29912 x 28 8 v 2.29211 0.707889 3 6-1.1630311 13 0 0 4.38352 x 14 1.70258 x 15 1.03069 x 18 1.96893 x 19 0.131524 x 20 0.570118 x 22 1.77202 x 23 1.22021 x 24 0.169896 x 25 6.20875 x 27 3.0891 x 28 0.154522 x 14 1.88988 x 15 2.38321 x 16 0.585001 x 18 0.115559 x 19 0.287321 x 20 0.879562 x 22 0.0219359 x 23 0.0255063 x 24 0.507077 x 25 0.0565679 x 26 31.2212 x 27 5.62534 x 28 9 v 1.77134 1.22866 3 8-1.3274813 14 0 0 1.09619 x 14 6.38531 x 15 0.235205 x 16 0.0419069 x 18 0.164734 x 19 1.67531 x 20 0.938379 x 22 0.288227 x 23 1.2412 x 24 1.76039 x 25 0.134645 x 26 15.29 x 27 4.57772 x 28 0.110013 x 14 0.00130881 x 15 2.95127 x 16 0.291062 x 17 0.0482711 x 18 0.0435603 x 19 0.0542122 x 20 0.00487432 x 22 0.0285951 x 23 0.0435471 x 24 0.0335169 x 25 1.01464 x 26 33.8484 x 27 15.6975 x 28 10 v 1.52484 1.47516 3 4-1.0871310 10 0 0 0.0333953 x 14 0.0155378 x 18 0.120209 x 19 1.04502 x 20 0.812829 x 22 1.50435 x 23 0.0446572 x 24 0.369054 x 25 7.79007 x 27 6.16552 x 28 0.000805742 x 14 0.0194703 x 15 0.0105102 x 18 0.229858 x 20 0.0762911 x 22 0.0855396 x 23 2.71103e-05 x 24 0.0150258 x 25 12.7321 x 27 12.9297 x 28 11 v 1.11742 1.88258 3 8-1.4347213 13 0 0 0.14108 x 14 0.565153 x 15 0.323749 x 16 0.109199 x 18 0.132254 x 19 0.322681 x 20 0.000245649 x 22 0.792098 x 23 0.0458579 x 24 0.0150355 x 25 4.75996 x 26 22.2969 x 27 9.55644 x 28 0.017454 x 14 0.0117377 x 15 0.383236 x 16 1.04083 x 17 0.0684956 x 19 0.000106403 x 20 0.253903 x 22 0.00434025 x 23 0.142938 x 24 0.0140243 x 25 0.640715 x 26 27.727 x 27 18.6345 x 28 12 v 1.24022 1.75978 3 10-1.2389312 15 0 0 0.088135 x 14 1.15392 x 15 4.95446 x 16 0.39947 x 17 0.0778963 x 18 1.11232 x 22 0.364898 x 23 0.0641689 x 24 0.107698 x 25 0.376505 x 26 27.3806 x 27 11.5177 x 28 0.0179876 x 14 0.0193185 x 15 0.109133 x 16 3.46272 x 17 0.0138406 x 18 0.0189394 x 19 0.142607 x 20 0.896051 x 21 0.00960312 x 22 0.0898014 x 23 0.00616221 x 24 0.0906555 x 25 0.0803219 x 26 32.0773 x 27 25.3677 x 28 13 v 1.06924 1.93076 3 264-0.43420315 15 0 0 0.0431023 x 14 0.288899 x 15 5.47165 x 16 21.2751 x 17 1.81456 x 18 1.15983 x 19 5.59982 x 20 26.7325 x 21 4.16043 x 22 5.51787 x 23 4.24461 x 24 9.35112 x 25 19.7837 x 26 620.566 x 27 575.711 x 28 0.0196798 x 14 0.150453 x 15 0.497674 x 16 3.36745 x 17 0.0644667 x 18 0.138684 x 19 0.814725 x 20 17.8271 x 21 0.734226 x 22 0.368666 x 23 0.773821 x 24 0.426668 x 25 3.50178 x 26 624.572 x 27 949.019 x 28 14 v 3.41948 0.580518 4 9-4.308113 16 14 14 11.3459 x 29 0.4535 x 30 0.298512 x 31 0.852699 x 32 0.974844 x 33 0.256311 x 35 0.231951 x 36 0.0904916 x 37 0.0191466 x 39 1.01987 x 40 0.733072 x 42 6.68053 x 43 0.267534 x 44 2.56488 x 29 6.86445 x 30 5.30212 x 31 3.1651 x 32 3.24822 x 33 2.34062 x 34 2.33564 x 35 1.02953 x 36 1.11179 x 37 1.77548 x 38 0.124179 x 39 0.234062 x 40 12.234 x 41 0.011223 x 42 23.9537 x 43 0.479952 x 44 16.7321 x 0 1.63693 x 1 3.08076 x 2 0.0491955 x 3 0.027236 x 4 3.29163 x 5 0.160936 x 6 0.0109876 x 7 4.38352 x 8 1.09619 x 9 0.0333953 x 10 0.14108 x 11 0.088135 x 12 0.0431023 x 13 3.44981 x 0 1.01772 x 1 0.106007 x 2 0.082864 x 3 0.0525201 x 4 0.186169 x 5 0.00855814 x 6 0.000360963 x 7 0.154522 x 8 0.110013 x 9 0.000805742 x 10 0.017454 x 11 0.0179876 x 12 0.0196798 x 13 15 v 2.72629 1.27371 4 11-4.4535713 15 11 14 1.17451 x 29 11.352 x 30 0.0641619 x 31 2.68686 x 33 1.79972 x 35 1.461 x 36 1.15285 x 37 0.768342 x 38 0.304955 x 39 0.00222693 x 40 3.10453 x 41 10.3627 x 43 1.77656 x 44 1.56383 x 29 0.196832 x 30 6.35659 x 31 0.721099 x 32 0.425907 x 33 6.32846 x 35 1.51727 x 36 2.13926 x 37 0.327122 x 38 0.663964 x 39 5.41811 x 40 0.669338 x 41 2.59255 x 42 29.4312 x 43 15.6372 x 44 0.099233 x 0 15.3432 x 1 1.90867 x 3 0.296806 x 4 2.24151 x 5 0.00384593 x 7 1.70258 x 8 6.38531 x 9 0.565153 x 11 1.15392 x 12 0.288899 x 13 9.1226 x 0 0.505258 x 1 0.95354 x 2 0.613021 x 3 0.165663 x 4 0.487138 x 5 0.0606677 x 6 0.0106177 x 7 1.88988 x 8 0.00130881 x 9 0.0194703 x 10 0.0117377 x 11 0.0193185 x 12 0.150453 x 13 16 v 2.2827 1.7173 4 13-4.4320810 13 9 11 1.59894 x 30 12.484 x 31 0.463094 x 35 4.55175 x 36 4.77893 x 37 1.78043 x 38 1.78937 x 39 0.353657 x 41 8.84471 x 43 11.6798 x 44 0.104964 x 29 1.20243 x 30 0.0204785 x 31 0.470104 x 33 6.53762 x 35 0.624415 x 36 5.72748 x 37 0.937031 x 38 0.961678 x 39 0.357545 x 40 0.38836 x 41 36.8189 x 43 27.5237 x 44 0.406199 x 0 0.344237 x 1 15.1384 x 3 0.936215 x 4 1.86495 x 7 0.235205 x 9 0.323749 x 11 4.95446 x 12 5.47165 x 13 6.23778 x 0 8.53995 x 1 0.154427 x 3 0.230594 x 4 0.801319 x 5 0.0361715 x 7 2.38321 x 8 2.95127 x 9 0.383236 x 11 0.109133 x 12 0.497674 x 13 17 v 2.09058 1.90942 4 15-4.25633 8 10 6 9 1.3841 x 31 13.1407 x 35 5.1755 x 37 7.66298 x 38 6.77021 x 39 0.0919442 x 41 3.44107 x 43 20.9747 x 44 0.0894533 x 30 0.767603 x 31 0.0189178 x 35 0.39344 x 36 6.98738 x 37 2.79994 x 38 0.863016 x 39 1.88492 x 41 25.4962 x 43 52.0575 x 44 0.172963 x 0 3.16148 x 1 4.67393 x 3 1.67576 x 4 0.39947 x 12 21.2751 x 13 3.5573 x 0 5.77196 x 1 8.20314 x 3 0.643502 x 4 2.30329 x 7 0.291062 x 9 1.04083 x 11 3.46272 x 12 3.36745 x 13 18 v 3.5539 0.446102 4 5-2.9532312 12 12 12 4.48622 x 29 0.116892 x 30 0.196456 x 31 0.0716663 x 32 3.26911 x 33 0.429088 x 34 0.00999346 x 36 5.72694e-05 x 39 0.44127 x 40 0.0450603 x 42 1.72208 x 43 1.44258 x 44 0.330456 x 29 1.33263 x 30 0.0207105 x 31 0.18473 x 32 0.0116907 x 33 0.0829702 x 35 3.64062 x 36 3.02705 x 39 0.0161206 x 40 0.0593038 x 42 16.4283 x 43 12.6348 x 44 3.93821 x 0 6.55328 x 2 0.89841 x 4 2.31285 x 5 0.659758 x 6 0.317197 x 7 1.03069 x 8 0.0419069 x 9 0.0155378 x 10 0.109199 x 11 0.0778963 x 12 1.81456 x 13 0.404985 x 0 0.710875 x 1 0.0107835 x 2 0.0232883 x 4 0.160806 x 5 0.195944 x 6 0.0016726 x 7 0.585001 x 8 0.0482711 x 9 0.0105102 x 10 0.0138406 x 12 0.0644667 x 13 19 v 2.85147 1.14853 4 3-3.42382 9 9 9 9 0.700407 x 29 0.483747 x 30 2.01344 x 32 1.57294 x 33 0.0313798 x 36 0.0197755 x 40 0.0399855 x 42 2.01334 x 43 2.57054 x 44 0.00905524 x 29 0.320311 x 30 0.442056 x 31 1.04027 x 33 2.27517 x 36 0.571096 x 39 0.863654 x 40 11.2476 x 43 3.78513 x 44 0.416192 x 2 1.37919 x 5 2.91087 x 6 0.302199 x 7 1.96893 x 8 0.164734 x 9 0.120209 x 10 0.132254 x 11 1.15983 x 13 2.8802 x 0 0.0429063 x 4 0.0636126 x 5 0.0736266 x 7 0.115559 x 8 0.0435603 x 9 0.0684956 x 11 0.0189394 x 12 0.138684 x 13 20 v 3.18034 0.819657 4 9-3.0097913 16 13 14 0.165235 x 29 0.550031 x 30 0.0814336 x 31 1.98059 x 32 5.74963 x 33 1.53981 x 35 0.875427 x 36 0.0107736 x 37 0.240971 x 39 2.04793 x 40 0.531409 x 42 8.912 x 43 2.69154 x 44 1.83012e-05 x 29 0.0164619 x 30 0.317704 x 31 0.352679 x 32 0.0664409 x 33 0.160771 x 34 0.0389382 x 35 1.63943 x 36 3.00176 x 37 4.65341 x 38 0.0808545 x 39 0.123968 x 40 0.0067469 x 41 1.40652 x 42 27.423 x 43 25.3342 x 44 3.12979 x 0 3.35789 x 1 0.105178 x 2 0.106635 x 3 9.44735 x 4 0.658518 x 5 3.04239 x 6 0.000963822 x 7 0.131524 x 8 1.67531 x 9 1.04502 x 10 0.322681 x 11 5.59982 x 13 4.60324 x 0 0.0444754 x 1 0.15106 x 2 0.103324 x 3 0.0151199 x 4 0.675541 x 5 0.0837064 x 6 0.171519 x 7 0.287321 x 8 0.0542122 x 9 0.229858 x 10 0.000106403 x 11 0.142607 x 12 0.814725 x 13 21 v 2.04721 1.95279 4 17-4.00083 6 8 3 6 0.659916 x 35 10.5514 x 37 23.0512 x 38 0.0131982 x 41 3.31279 x 43 29.6089 x 44 0.0336059 x 31 0.34255 x 35 0.0781072 x 37 5.81357 x 38 0.227826 x 39 3.28675 x 41 17.5777 x 43 75.4422 x 44 1.60324 x 1 6.46678 x 3 26.7325 x 13 2.62273 x 0 1.6696 x 1 3.50108 x 3 6.68088 x 4 0.896051 x 12 17.8271 x 13 22 v 2.72023 1.27977 4 7-3.291413 14 13 14 0.120149 x 29 1.54405 x 30 1.6071 x 31 3.54365 x 32 0.242254 x 33 1.43289 x 34 0.430233 x 35 2.01719 x 36 0.2406 x 39 0.000121458 x 40 0.0268421 x 42 4.23614 x 43 7.5171 x 44 0.106615 x 29 0.0328318 x 30 0.357005 x 31 0.0151969 x 32 0.69864 x 33 0.377437 x 34 0.951762 x 35 0.0309989 x 36 1.8671 x 37 3.64235 x 39 0.310627 x 40 0.804176 x 42 17.2017 x 43 20.6451 x 44 0.767186 x 0 2.08949 x 1 0.0482974 x 2 3.81605 x 4 0.86339 x 5 2.4782 x 6 1.38465 x 7 0.570118 x 8 0.938379 x 9 0.812829 x 10 0.000245649 x 11 1.11232 x 12 4.16043 x 13 1.84585 x 0 0.659884 x 1 2.90565 x 2 0.573598 x 3 0.0526986 x 4 0.785566 x 5 0.0774487 x 6 0.0991724 x 7 0.879562 x 8 0.00487432 x 9 0.0762911 x 10 0.253903 x 11 0.00960312 x 12 0.734226 x 13 23 v 2.85694 1.14306 4 5-3.0290812 12 12 13 1.01773 x 29 1.5897 x 30 0.390166 x 31 0.387351 x 32 0.0130554 x 33 2.48495 x 34 0.784475 x 36 0.165068 x 39 0.420982 x 40 0.135988 x 42 4.53003 x 43 3.79573 x 44 0.0753073 x 29 0.800197 x 30 2.22222 x 31 0.861668 x 32 0.302539 x 33 1.67419 x 35 0.00341177 x 36 0.795299 x 39 0.876859 x 40 0.819103 x 42 15.3361 x 43 10.5177 x 44 1.01586 x 0 0.274627 x 2 0.00828008 x 4 0.211719 x 5 0.446937 x 6 2.08781 x 7 1.77202 x 8 0.288227 x 9 1.50435 x 10 0.792098 x 11 0.364898 x 12 5.51787 x 13 4.45886 x 0 0.0202739 x 1 0.381803 x 2 0.120617 x 4 0.0271165 x 5 0.1075 x 6 0.000195315 x 7 0.0219359 x 8 0.0285951 x 9 0.0855396 x 10 0.00434025 x 11 0.0898014 x 12 0.368666 x 13 24 v 2.61175 1.38825 4 5-3.2248312 12 12 13 0.38425 x 29 0.353818 x 30 0.0940042 x 31 2.40781 x 32 1.16695 x 33 0.708919 x 34 1.79647 x 36 2.41616 x 39 0.0517245 x 40 0.0697029 x 42 5.34074 x 43 2.15066 x 44 0.073748 x 29 0.261459 x 30 0.378903 x 31 0.00939025 x 32 0.377861 x 33 2.93237e-05 x 35 0.144886 x 36 2.39934 x 39 0.528964 x 40 0.173374 x 42 12.874 x 43 15.8367 x 44 0.404356 x 0 0.026322 x 2 2.21056 x 4 2.09353 x 5 0.171419 x 6 1.29185 x 7 1.22021 x 8 1.2412 x 9 0.0446572 x 10 0.0458579 x 11 0.0641689 x 12 4.24461 x 13 0.253437 x 0 0.139777 x 1 3.35317 x 2 0.304573 x 4 1.40547 x 5 0.138704 x 6 0.354085 x 7 0.0255063 x 8 0.0435471 x 9 2.71103e-05 x 10 0.142938 x 11 0.00616221 x 12 0.773821 x 13 25 v 2.89328 1.10672 4 7-2.9038913 14 13 14 1.98363 x 29 3.0251 x 30 0.431261 x 31 0.204188 x 32 1.51079 x 33 0.459086 x 34 0.00764317 x 35 0.0103031 x 36 0.31658 x 39 0.00922166 x 40 0.310286 x 42 9.45932 x 43 4.01952 x 44 0.358747 x 29 0.103488 x 30 1.47205 x 31 0.0769667 x 32 0.2588 x 33 0.117439 x 34 2.22985 x 35 1.1625 x 36 1.11489 x 37 1.55233 x 39 0.172488 x 40 0.770202 x 42 24.0066 x 43 14.8564 x 44 0.286389 x 0 4.10945 x 1 0.373042 x 2 1.16444 x 4 1.43237 x 5 0.266677 x 6 0.847407 x 7 0.169896 x 8 1.76039 x 9 0.369054 x 10 0.0150355 x 11 0.107698 x 12 9.35112 x 13 4.27354 x 0 0.0262103 x 1 1.30697 x 2 0.153271 x 3 0.531331 x 4 0.148399 x 5 0.107388 x 6 0.112898 x 7 0.507077 x 8 0.0335169 x 9 0.0150258 x 10 0.0140243 x 11 0.0906555 x 12 0.426668 x 13 26 v 2.36865 1.63135 4 13-3.312710 13 9 11 0.0327859 x 30 0.099619 x 31 0.00398607 x 35 0.0729655 x 36 0.00583241 x 37 0.188532 x 38 0.00310707 x 39 3.58266 x 41 37.9143 x 43 5.30367 x 44 6.65242e-05 x 29 0.0590688 x 30 0.0209274 x 31 0.0296369 x 33 0.0188095 x 35 0.0254069 x 36 0.0218865 x 37 0.00669388 x 38 0.0156688 x 39 0.0301332 x 40 0.131718 x 41 50.7461 x 43 31.6861 x 44 1.00812 x 0 0.650685 x 1 0.0431656 x 3 2.84664 x 4 1.18894 x 7 0.134645 x 9 4.75996 x 11 0.376505 x 12 19.7837 x 13 4.67964 x 0 8.93633 x 1 1.14832 x 3 0.282478 x 4 0.822139 x 5 0.0445495 x 7 0.0565679 x 8 1.01464 x 9 0.640715 x 11 0.0803219 x 12 3.50178 x 13 27 v 1.73159 2.26841 4 446-2.1083616 16 14 14 3.0974 x 29 6.41173 x 30 12.1894 x 31 2.21891 x 32 4.34754 x 33 1.10265 x 34 12.2742 x 35 12.1464 x 36 13.0545 x 37 11.6691 x 38 13.5213 x 39 13.4775 x 40 44.4232 x 41 7.39413 x 42 684.333 x 43 1062.05 x 44 0.299623 x 29 0.935855 x 30 1.88835 x 31 0.526202 x 32 0.792489 x 33 0.283486 x 34 5.78081 x 35 2.16895 x 36 8.40762 x 37 14.8461 x 38 6.97953 x 39 1.40395 x 40 6.82782 x 41 0.996979 x 42 616.546 x 43 1887.6 x 44 3.95936 x 0 15.5076 x 1 1.06928 x 2 24.9565 x 3 13.7842 x 4 5.53158 x 5 2.67485 x 6 5.27093 x 7 6.20875 x 8 15.29 x 9 7.79007 x 10 22.2969 x 11 27.3806 x 12 620.566 x 13 29.3457 x 0 42.3635 x 1 13.5732 x 2 53.3326 x 3 51.694 x 4 25.4171 x 5 16.772 x 6 17.0359 x 7 31.2212 x 8 33.8484 x 9 12.7321 x 10 27.727 x 11 32.0773 x 12 624.572 x 13 28 v 1.45581 2.54419 4 436-0.63258516 16 14 14 0.0296387 x 29 0.253665 x 30 1.0003 x 31 0.383453 x 32 0.690161 x 33 0.0814706 x 34 2.62262 x 35 1.06794 x 36 2.1424 x 37 0.259425 x 38 1.69852 x 39 1.89944 x 40 1.21251 x 41 2.97439 x 42 313.979 x 43 1650.97 x 44 0.00727667 x 29 0.0180025 x 30 0.0786134 x 31 0.0230892 x 32 0.0530273 x 33 0.0211645 x 34 0.460439 x 35 0.286317 x 36 2.57965 x 37 3.46031 x 38 0.609274 x 39 0.273262 x 40 1.78839 x 41 0.105641 x 42 209.825 x 43 2159.14 x 44 0.127758 x 0 1.01968 x 1 1.1902 x 2 11.5437 x 3 1.80201 x 4 3.05125 x 5 3.49682 x 6 1.8851 x 7 3.0891 x 8 4.57772 x 9 6.16552 x 10 9.55644 x 11 11.5177 x 12 575.711 x 13 0.216552 x 0 12.7701 x 1 8.12062 x 2 21.2473 x 3 10.2457 x 4 11.952 x 5 10.1392 x 6 7.29912 x 7 5.62534 x 8 15.6975 x 9 12.9297 x 10 18.6345 x 11 25.3677 x 12 949.019 x 13 29 v 4.08419 0.915805 5 6-5.9469910 9 11 13 2.95064 x 45 1.15238 x 46 0.00163334 x 47 0.129965 x 48 0.0941029 x 49 0.0322106 x 50 0.397778 x 52 0.532877 x 53 6.03104 x 54 0.171947 x 55 2.79616 x 46 4.72587 x 47 3.14391 x 48 1.36373 x 49 0.456806 x 50 0.202374 x 51 0.104773 x 53 29.3904 x 54 0.32066 x 55 11.3459 x 14 1.17451 x 15 4.48622 x 18 0.700407 x 19 0.165235 x 20 0.120149 x 22 1.01773 x 23 0.38425 x 24 1.98363 x 25 3.0974 x 27 0.0296387 x 28 2.56488 x 14 1.56383 x 15 0.104964 x 16 0.330456 x 18 0.00905524 x 19 1.83012e-05 x 20 0.106615 x 22 0.0753073 x 23 0.073748 x 24 0.358747 x 25 6.65242e-05 x 26 0.299623 x 27 0.00727667 x 28 30 v 3.47077 1.52923 5 8-6.15308 9 11 13 14 4.69673 x 46 0.912081 x 47 0.26261 x 48 0.727043 x 49 0.389554 x 50 0.115099 x 51 0.458733 x 53 11.658 x 54 1.01352 x 55 0.922816 x 45 0.335578 x 46 1.36605 x 47 4.76672 x 48 3.79723 x 49 1.45879 x 50 0.260968 x 51 1.32476 x 52 0.807689 x 53 23.0549 x 54 13.67 x 55 0.4535 x 14 11.352 x 15 1.59894 x 16 0.116892 x 18 0.483747 x 19 0.550031 x 20 1.54405 x 22 1.5897 x 23 0.353818 x 24 3.0251 x 25 0.0327859 x 26 6.41173 x 27 0.253665 x 28 6.86445 x 14 0.196832 x 15 1.20243 x 16 0.0894533 x 17 1.33263 x 18 0.320311 x 19 0.0164619 x 20 0.0328318 x 22 0.800197 x 23 0.261459 x 24 0.103488 x 25 0.0590688 x 26 0.935855 x 27 0.0180025 x 28 31 v 3.03207 1.96793 5 10-6.22428 7 9 13 15 6.81665 x 47 0.314698 x 48 1.54926 x 49 1.78173 x 50 0.496383 x 51 9.36677 x 54 9.35316 x 55 1.09013 x 46 0.343602 x 47 1.68447 x 48 5.3747 x 49 3.41753 x 50 0.715729 x 51 1.96953 x 53 22.3309 x 54 23.3932 x 55 0.298512 x 14 0.0641619 x 15 12.484 x 16 1.3841 x 17 0.196456 x 18 0.0814336 x 20 1.6071 x 22 0.390166 x 23 0.0940042 x 24 0.431261 x 25 0.099619 x 26 12.1894 x 27 1.0003 x 28 5.30212 x 14 6.35659 x 15 0.0204785 x 16 0.767603 x 17 0.0207105 x 18 0.442056 x 19 0.317704 x 20 0.0336059 x 21 0.357005 x 22 2.22222 x 23 0.378903 x 24 1.47205 x 25 0.0209274 x 26 1.88835 x 27 0.0786134 x 28 32 v 3.51595 1.48405 5 4-5.62772 7 6 10 10 1.67406 x 46 0.528391 x 47 1.03184 x 48 0.00164008 x 49 0.00297746 x 53 5.47106 x 54 1.22617 x 55 1.63151 x 47 0.164887 x 48 3.07384 x 49 1.61884 x 50 17.3512 x 54 2.22339 x 55 0.852699 x 14 0.0716663 x 18 2.01344 x 19 1.98059 x 20 3.54365 x 22 0.387351 x 23 2.40781 x 24 0.204188 x 25 2.21891 x 27 0.383453 x 28 3.1651 x 14 0.721099 x 15 0.18473 x 18 0.352679 x 20 0.0151969 x 22 0.861668 x 23 0.00939025 x 24 0.0769667 x 25 0.526202 x 27 0.0230892 x 28 33 v 3.70403 1.29597 5 6-5.4526210 9 11 13 1.3974 x 45 1.55401 x 46 0.364995 x 47 1.60975 x 48 0.346372 x 49 0.134573 x 50 0.121689 x 52 0.0972837 x 53 6.62145 x 54 1.52802 x 55 0.528103 x 46 0.8009 x 47 1.25169 x 48 0.672645 x 49 3.42482 x 50 1.87708 x 51 0.517973 x 53 24.0809 x 54 7.06976 x 55 0.974844 x 14 2.68686 x 15 3.26911 x 18 1.57294 x 19 5.74963 x 20 0.242254 x 22 0.0130554 x 23 1.16695 x 24 1.51079 x 25 4.34754 x 27 0.690161 x 28 3.24822 x 14 0.425907 x 15 0.470104 x 16 0.0116907 x 18 1.04027 x 19 0.0664409 x 20 0.69864 x 22 0.302539 x 23 0.377861 x 24 0.2588 x 25 0.0296369 x 26 0.792489 x 27 0.0530273 x 28 34 v 3.34954 1.65046 5 2-5.74877 4 4 7 6 1.35468 x 47 0.14569 x 48 3.23965 x 54 0.560895 x 55 2.32535 x 48 1.17291 x 49 7.97954 x 54 1.22122 x 55 0.429088 x 18 1.43289 x 22 2.48495 x 23 0.708919 x 24 0.459086 x 25 1.10265 x 27 0.0814706 x 28 2.34062 x 14 0.160771 x 20 0.377437 x 22 0.117439 x 25 0.283486 x 27 0.0211645 x 28 35 v 2.76655 2.23345 5 12-6.17754 6 7 11 14 9.076 x 48 0.0899168 x 49 4.52214 x 50 2.17341 x 51 4.51098 x 54 18.4284 x 55 1.07404 x 47 0.196587 x 48 2.61946 x 49 5.44355 x 50 1.79226 x 51 24.5017 x 54 33.5701 x 55 0.256311 x 14 1.79972 x 15 0.463094 x 16 13.1407 x 17 1.53981 x 20 0.659916 x 21 0.430233 x 22 0.00764317 x 25 0.00398607 x 26 12.2742 x 27 2.62262 x 28 2.33564 x 14 6.32846 x 15 6.53762 x 16 0.0189178 x 17 0.0829702 x 18 0.0389382 x 20 0.34255 x 21 0.951762 x 22 1.67419 x 23 2.93237e-05 x 24 2.22985 x 25 0.0188095 x 26 5.78081 x 27 0.460439 x 28 36 v 3.13218 1.86782 5 8-5.66655 9 11 13 14 1.7296 x 46 3.55245 x 47 0.0770634 x 48 2.66911 x 49 0.158061 x 50 1.18213 x 51 0.0392879 x 53 8.63471 x 54 4.89977 x 55 0.162741 x 45 0.102327 x 46 0.291363 x 47 1.44192 x 48 0.416734 x 49 3.02001 x 50 3.45515 x 51 0.0150038 x 52 0.132877 x 53 21.7571 x 54 18.2617 x 55 0.231951 x 14 1.461 x 15 4.55175 x 16 0.00999346 x 18 0.0313798 x 19 0.875427 x 20 2.01719 x 22 0.784475 x 23 1.79647 x 24 0.0103031 x 25 0.0729655 x 26 12.1464 x 27 1.06794 x 28 1.02953 x 14 1.51727 x 15 0.624415 x 16 0.39344 x 17 3.64062 x 18 2.27517 x 19 1.63943 x 20 0.0309989 x 22 0.00341177 x 23 0.144886 x 24 1.1625 x 25 0.0254069 x 26 2.16895 x 27 0.286317 x 28 37 v 2.6402 2.3598 5 14-6.04354 5 6 9 11 10.4044 x 49 3.34852 x 50 7.67421 x 51 2.05214 x 54 23.5575 x 55 0.83773 x 48 0.0381646 x 49 4.02032 x 50 3.8205 x 51 21.0528 x 54 49.1925 x 55 0.0904916 x 14 1.15285 x 15 4.77893 x 16 5.1755 x 17 0.0107736 x 20 10.5514 x 21 0.00583241 x 26 13.0545 x 27 2.1424 x 28 1.11179 x 14 2.13926 x 15 5.72748 x 16 6.98738 x 17 3.00176 x 20 0.0781072 x 21 1.8671 x 22 1.11489 x 25 0.0218865 x 26 8.40762 x 27 2.57965 x 28 38 v 2.83626 2.16374 5 16-5.69063 4 5 7 9 7.99881 x 50 17.8968 x 51 3.44425 x 54 21.2796 x 55 0.381177 x 49 0.0102634 x 50 4.79478 x 51 16.0467 x 54 72.1466 x 55 0.768342 x 15 1.78043 x 16 7.66298 x 17 23.0512 x 21 0.188532 x 26 11.6691 x 27 0.259425 x 28 1.77548 x 14 0.327122 x 15 0.937031 x 16 2.79994 x 17 4.65341 x 20 5.81357 x 21 0.00669388 x 26 14.8461 x 27 3.46031 x 28 39 v 2.74863 2.25137 5 10-5.69865 7 9 13 15 1.45475 x 47 5.33289 x 48 2.85403 x 49 0.678931 x 50 3.87824 x 51 4.85229 x 54 13.4621 x 55 0.122221 x 46 0.165815 x 47 0.102352 x 48 1.95497 x 49 0.206633 x 50 5.40151 x 51 0.024311 x 53 17.4337 x 54 32.0742 x 55 0.0191466 x 14 0.304955 x 15 1.78937 x 16 6.77021 x 17 5.72694e-05 x 18 0.240971 x 20 0.2406 x 22 0.165068 x 23 2.41616 x 24 0.31658 x 25 0.00310707 x 26 13.5213 x 27 1.69852 x 28 0.124179 x 14 0.663964 x 15 0.961678 x 16 0.863016 x 17 3.02705 x 18 0.571096 x 19 0.0808545 x 20 0.227826 x 21 3.64235 x 22 0.795299 x 23 2.39934 x 24 1.55233 x 25 0.0156688 x 26 6.97953 x 27 0.609274 x 28 40 v 3.23169 1.76831 5 6-5.050910 9 11 13 0.000459442 x 45 0.00241933 x 46 0.174459 x 47 0.378855 x 48 0.0183171 x 49 0.192485 x 50 3.03025 x 52 0.150585 x 53 9.77553 x 54 2.88638 x 55 0.0528018 x 46 0.00613557 x 47 0.0710139 x 48 0.424264 x 49 0.749442 x 50 0.0374814 x 51 2.67464 x 53 24.5293 x 54 8.84482 x 55 1.01987 x 14 0.00222693 x 15 0.44127 x 18 0.0197755 x 19 2.04793 x 20 0.000121458 x 22 0.420982 x 23 0.0517245 x 24 0.00922166 x 25 13.4775 x 27 1.89944 x 28 0.234062 x 14 5.41811 x 15 0.357545 x 16 0.0161206 x 18 0.863654 x 19 0.123968 x 20 0.310627 x 22 0.876859 x 23 0.528964 x 24 0.172488 x 25 0.0301332 x 26 1.40395 x 27 0.273262 x 28 41 v 3.29886 1.70114 5 16-4.84614 4 5 7 9 0.991382 x 50 1.11471 x 51 24.094 x 54 17.0179 x 55 0.0632815 x 49 0.00291637 x 50 0.51548 x 51 24.8842 x 54 75.3154 x 55 3.10453 x 15 0.353657 x 16 0.0919442 x 17 0.0131982 x 21 3.58266 x 26 44.4232 x 27 1.21251 x 28 12.234 x 14 0.669338 x 15 0.38836 x 16 1.88492 x 17 0.0067469 x 20 3.28675 x 21 0.131718 x 26 6.82782 x 27 1.78839 x 28 42 v 3.06522 1.93478 5 4-4.98118 7 6 10 10 0.00117628 x 46 0.0240807 x 47 0.0740375 x 48 0.0107011 x 49 1.61475 x 53 8.39488 x 54 1.61946 x 55 0.0135085 x 47 0.0269533 x 48 0.270484 x 49 0.0248373 x 50 20.5843 x 54 3.34071 x 55 0.733072 x 14 0.0450603 x 18 0.0399855 x 19 0.531409 x 20 0.0268421 x 22 0.135988 x 23 0.0697029 x 24 0.310286 x 25 7.39413 x 27 2.97439 x 28 0.011223 x 14 2.59255 x 15 0.0593038 x 18 1.40652 x 20 0.804176 x 22 0.819103 x 23 0.173374 x 24 0.770202 x 25 0.996979 x 27 0.105641 x 28 43 v 2.4667 2.5333 5 448-3.720711 11 15 15 0.52455 x 45 1.71795 x 46 2.59605 x 47 2.67839 x 48 3.00553 x 49 3.70814 x 50 1.01797 x 51 0.598206 x 52 7.05562 x 53 614.028 x 54 945.979 x 55 0.0173642 x 45 0.155257 x 46 0.44376 x 47 0.852788 x 48 0.886327 x 49 2.19454 x 50 7.92047 x 51 0.348306 x 52 0.481003 x 53 533.865 x 54 1901.91 x 55 6.68053 x 14 10.3627 x 15 8.84471 x 16 3.44107 x 17 1.72208 x 18 2.01334 x 19 8.912 x 20 3.31279 x 21 4.23614 x 22 4.53003 x 23 5.34074 x 24 9.45932 x 25 37.9143 x 26 684.333 x 27 313.979 x 28 23.9537 x 14 29.4312 x 15 36.8189 x 16 25.4962 x 17 16.4283 x 18 11.2476 x 19 27.423 x 20 17.5777 x 21 17.2017 x 22 15.3361 x 23 12.874 x 24 24.0066 x 25 50.7461 x 26 616.546 x 27 209.825 x 28 44 v 1.96007 3.03993 5 1432-2.2230311 11 15 15 0.00941701 x 45 0.263595 x 46 1.20741 x 47 3.25482 x 48 7.65525 x 49 10.7672 x 50 6.0282 x 51 0.131246 x 52 1.14214 x 53 629.552 x 54 5125.15 x 55 0.01459 x 45 0.0252691 x 46 0.14929 x 47 0.766172 x 48 2.06309 x 49 5.24557 x 50 5.62759 x 51 0.0327255 x 52 0.192828 x 53 399.412 x 54 6689.25 x 55 0.267534 x 14 1.77656 x 15 11.6798 x 16 20.9747 x 17 1.44258 x 18 2.57054 x 19 2.69154 x 20 29.6089 x 21 7.5171 x 22 3.79573 x 23 2.15066 x 24 4.01952 x 25 5.30367 x 26 1062.05 x 27 1650.97 x 28 0.479952 x 14 15.6372 x 15 27.5237 x 16 52.0575 x 17 12.6348 x 18 3.78513 x 19 25.3342 x 20 75.4422 x 21 20.6451 x 22 10.5177 x 23 15.8367 x 24 14.8564 x 25 31.6861 x 26 1887.6 x 27 2159.14 x 28 45 v 4.88247 1.11753 6 1-8.1572 2 3 5 4 1.10204 x 57 0.0154801 x 58 1.26074 x 56 5.6046 x 57 0.0171155 x 58 2.95064 x 29 1.3974 x 33 0.000459442 x 40 0.52455 x 43 0.00941701 x 44 0.922816 x 30 0.162741 x 36 0.0173642 x 43 0.01459 x 44 46 v 4.264 1.736 6 3-8.49272 3 3 9 9 0.288632 x 56 4.25062 x 57 0.668621 x 58 3.47182 x 56 9.74659 x 57 5.57337 x 58 1.15238 x 29 4.69673 x 30 1.67406 x 32 1.55401 x 33 1.7296 x 36 0.00241933 x 40 0.00117628 x 42 1.71795 x 43 0.263595 x 44 2.79616 x 29 0.335578 x 30 1.09013 x 31 0.528103 x 33 0.102327 x 36 0.122221 x 39 0.0528018 x 40 0.155257 x 43 0.0252691 x 44 47 v 3.79757 2.20243 6 5-8.67617 3 3 12 12 1.25269 x 56 3.82077 x 57 5.93835 x 58 4.81455 x 56 9.81314 x 57 14.3596 x 58 0.00163334 x 29 0.912081 x 30 6.81665 x 31 0.528391 x 32 0.364995 x 33 1.35468 x 34 3.55245 x 36 1.45475 x 39 0.174459 x 40 0.0240807 x 42 2.59605 x 43 1.20741 x 44 4.72587 x 29 1.36605 x 30 0.343602 x 31 1.63151 x 32 0.8009 x 33 1.07404 x 35 0.291363 x 36 0.165815 x 39 0.00613557 x 40 0.0135085 x 42 0.44376 x 43 0.14929 x 44 48 v 3.48099 2.51901 6 7-8.7421 3 3 13 14 2.98026 x 56 2.90968 x 57 11.7424 x 58 5.17346 x 56 10.1817 x 57 23.011 x 58 0.129965 x 29 0.26261 x 30 0.314698 x 31 1.03184 x 32 1.60975 x 33 0.14569 x 34 9.076 x 35 0.0770634 x 36 5.33289 x 39 0.378855 x 40 0.0740375 x 42 2.67839 x 43 3.25482 x 44 3.14391 x 29 4.76672 x 30 1.68447 x 31 0.164887 x 32 1.25169 x 33 2.32535 x 34 0.196587 x 35 1.44192 x 36 0.83773 x 37 0.102352 x 39 0.0710139 x 40 0.0269533 x 42 0.852788 x 43 0.766172 x 44 49 v 3.26957 2.73043 6 9-8.73518 3 3 13 16 5.38788 x 56 2.11988 x 57 17.0653 x 58 4.72754 x 56 10.8144 x 57 31.883 x 58 0.0941029 x 29 0.727043 x 30 1.54926 x 31 0.00164008 x 32 0.346372 x 33 0.0899168 x 35 2.66911 x 36 10.4044 x 37 2.85403 x 39 0.0183171 x 40 0.0107011 x 42 3.00553 x 43 7.65525 x 44 1.36373 x 29 3.79723 x 30 5.3747 x 31 3.07384 x 32 0.672645 x 33 1.17291 x 34 2.61946 x 35 0.416734 x 36 0.0381646 x 37 0.381177 x 38 1.95497 x 39 0.424264 x 40 0.0632815 x 41 0.270484 x 42 0.886327 x 43 2.06309 x 44 50 v 3.15494 2.84506 6 11-8.6672 3 3 13 15 8.3467 x 56 1.4435 x 57 21.5044 x 58 3.63202 x 56 11.452 x 57 41.6191 x 58 0.0322106 x 29 0.389554 x 30 1.78173 x 31 0.134573 x 33 4.52214 x 35 0.158061 x 36 3.34852 x 37 7.99881 x 38 0.678931 x 39 0.192485 x 40 0.991382 x 41 3.70814 x 43 10.7672 x 44 0.456806 x 29 1.45879 x 30 3.41753 x 31 1.61884 x 32 3.42482 x 33 5.44355 x 35 3.02001 x 36 4.02032 x 37 0.0102634 x 38 0.206633 x 39 0.749442 x 40 0.00291637 x 41 0.0248373 x 42 2.19454 x 43 5.24557 x 44 51 v 3.19829 2.80171 6 13-8.49757 3 3 10 13 11.5811 x 56 0.78253 x 57 24.0574 x 58 2.00404 x 56 12.7418 x 57 52.8305 x 58 0.115099 x 30 0.496383 x 31 2.17341 x 35 1.18213 x 36 7.67421 x 37 17.8968 x 38 3.87824 x 39 1.11471 x 41 1.01797 x 43 6.0282 x 44 0.202374 x 29 0.260968 x 30 0.715729 x 31 1.87708 x 33 1.79226 x 35 3.45515 x 36 3.8205 x 37 4.79478 x 38 5.40151 x 39 0.0374814 x 40 0.51548 x 41 7.92047 x 43 5.62759 x 44 52 v 4.27918 1.72082 6 1-7.37333 2 3 5 4 1.64838 x 57 0.0724302 x 58 0.124671 x 56 5.95316 x 57 0.201349 x 58 0.397778 x 29 0.121689 x 33 3.03025 x 40 0.598206 x 43 0.131246 x 44 1.32476 x 30 0.0150038 x 36 0.348306 x 43 0.0327255 x 44 53 v 3.6981 2.3019 6 3-7.426 3 3 9 9 0.0103029 x 56 5.34458 x 57 1.55073 x 58 0.146748 x 56 10.7131 x 57 6.23433 x 58 0.532877 x 29 0.458733 x 30 0.00297746 x 32 0.0972837 x 33 0.0392879 x 36 0.150585 x 40 1.61475 x 42 7.05562 x 43 1.14214 x 44 0.104773 x 29 0.807689 x 30 1.96953 x 31 0.517973 x 33 0.132877 x 36 0.024311 x 39 2.67464 x 40 0.481003 x 43 0.192828 x 44 54 v 3.14356 2.85644 6 430-5.76581 3 3 16 16 0.478655 x 56 255.189 x 57 972.589 x 58 0.259799 x 56 214.129 x 57 1997.33 x 58 6.03104 x 29 11.658 x 30 9.36677 x 31 5.47106 x 32 6.62145 x 33 3.23965 x 34 4.51098 x 35 8.63471 x 36 2.05214 x 37 3.44425 x 38 4.85229 x 39 9.77553 x 40 24.094 x 41 8.39488 x 42 614.028 x 43 629.552 x 44 29.3904 x 29 23.0549 x 30 22.3309 x 31 17.3512 x 32 24.0809 x 33 7.97954 x 34 24.5017 x 35 21.7571 x 36 21.0528 x 37 16.0467 x 38 17.4337 x 39 24.5293 x 40 24.8842 x 41 20.5843 x 42 533.865 x 43 399.412 x 44 55 v 2.45562 3.54438 6 2520-3.78667 3 3 16 16 0.0206863 x 56 210.298 x 57 8721.48 x 58 0.036004 x 56 119.93 x 57 11108.1 x 58 0.171947 x 29 1.01352 x 30 9.35316 x 31 1.22617 x 32 1.52802 x 33 0.560895 x 34 18.4284 x 35 4.89977 x 36 23.5575 x 37 21.2796 x 38 13.4621 x 39 2.88638 x 40 17.0179 x 41 1.61946 x 42 945.979 x 43 5125.15 x 44 0.32066 x 29 13.67 x 30 23.3932 x 31 2.22339 x 32 7.06976 x 33 1.22122 x 34 33.5701 x 35 18.2617 x 36 49.1925 x 37 72.1466 x 38 32.0742 x 39 8.84482 x 40 75.3154 x 41 3.34071 x 42 1901.91 x 43 6689.25 x 44 56 v 3.79347 3.20653 7 8-12.2433 0 0 9 11 0.288632 x 46 1.25269 x 47 2.98026 x 48 5.38788 x 49 8.3467 x 50 11.5811 x 51 0.0103029 x 53 0.478655 x 54 0.0206863 x 55 1.26074 x 45 3.47182 x 46 4.81455 x 47 5.17346 x 48 4.72754 x 49 3.63202 x 50 2.00404 x 51 0.124671 x 52 0.146748 x 53 0.259799 x 54 0.036004 x 55 57 v 3.76087 3.23913 7 130-8.29778 0 0 11 11 1.10204 x 45 4.25062 x 46 3.82077 x 47 2.90968 x 48 2.11988 x 49 1.4435 x 50 0.78253 x 51 1.64838 x 52 5.34458 x 53 255.189 x 54 210.298 x 55 5.6046 x 45 9.74659 x 46 9.81314 x 47 10.1817 x 48 10.8144 x 49 11.452 x 50 12.7418 x 51 5.95316 x 52 10.7131 x 53 214.129 x 54 119.93 x 55 58 v 2.96804 4.03196 7 3294-5.7018 0 0 11 11 0.0154801 x 45 0.668621 x 46 5.93835 x 47 11.7424 x 48 17.0653 x 49 21.5044 x 50 24.0574 x 51 0.0724302 x 52 1.55073 x 53 972.589 x 54 8721.48 x 55 0.0171155 x 45 5.57337 x 46 14.3596 x 47 23.011 x 48 31.883 x 49 41.6191 x 50 52.8305 x 51 0.201349 x 52 6.23433 x 53 1997.33 x 54 11108.1 x 55 Ac.inp: Number of entries: 501 Ac.inp: Number of columns: 3 Ac.inp: Peak-position 0 Premaknil na 0 ************* Parameters **************** U = 7 Ed0 = -32.6678 Ed1 = -31.347 T = 0.01 N0 = 6 N1 = 8 valence state0 = 2.795240.204764 with Energy0 = -79.3516 valence state1 = 1.931341.06866 with Energy1 = -78.3299 valence state2 = 2.71570.284296 with Energy2 = -78.1168 valence state3 = 1.365211.63479 with Energy3 = -77.522 valence state4 = 2.10860.891404 with Energy4 = -77.5688 valence state5 = 2.155410.844591 with Energy5 = -77.4423 valence state6 = 1.922781.07722 with Energy6 = -77.1763 valence state7 = 1.885791.11421 with Energy7 = -77.1155 valence state8 = 2.292110.707889 with Energy8 = -77.2314 valence state9 = 1.771341.22866 with Energy9 = -76.7081 valence state10 = 1.524841.47516 with Energy10 = -76.1421 valence state11 = 1.117421.88258 with Energy11 = -75.9516 valence state12 = 1.240221.75978 with Energy12 = -75.918 valence state13 = 1.069241.93076 with Energy13 = -74.8874 valence state14 = 3.419480.580518 with Energy14 = -92.2125 valence state15 = 2.726291.27371 with Energy15 = -91.4425 valence state16 = 2.28271.7173 with Energy16 = -90.8351 valence state17 = 2.090581.90942 with Energy17 = -90.4055 valence state18 = 3.55390.446102 with Energy18 = -91.0353 valence state19 = 2.851471.14853 with Energy19 = -90.5781 valence state20 = 3.180340.819657 with Energy20 = -90.5983 valence state21 = 2.047211.95279 with Energy21 = -90.0928 valence state22 = 2.720231.27977 with Energy22 = -90.2723 valence state23 = 2.856941.14306 with Energy23 = -90.1905 valence state24 = 2.611751.38825 with Energy24 = -90.0624 valence state25 = 2.893281.10672 with Energy25 = -90.1134 valence state26 = 2.368651.63135 with Energy26 = -89.8292 valence state27 = 1.731592.26841 with Energy27 = -87.7834 valence state28 = 1.455812.54419 with Energy28 = -85.9434 valence state29 = 4.084190.915805 with Energy29 = -98.0763 valence state30 = 3.470771.52923 with Energy30 = -97.4723 valence state31 = 3.032071.96793 with Energy31 = -96.964 valence state32 = 3.515951.48405 with Energy32 = -97.0066 valence state33 = 3.704031.29597 with Energy33 = -97.0799 valence state34 = 3.349541.65046 with Energy34 = -96.9079 valence state35 = 2.766552.23345 with Energy35 = -96.5666 valence state36 = 3.132181.86782 with Energy36 = -96.5385 valence state37 = 2.64022.3598 with Energy37 = -96.2657 valence state38 = 2.836262.16374 with Energy38 = -96.1717 valence state39 = 2.748632.25137 with Energy39 = -96.064 valence state40 = 3.231691.76831 with Energy40 = -96.0543 valence state41 = 3.298861.70114 with Energy41 = -95.9383 valence state42 = 3.065221.93478 with Energy42 = -95.7647 valence state43 = 2.46672.5333 with Energy43 = -93.7137 valence state44 = 1.960073.03993 with Energy44 = -91.5468 valence state45 = 4.882471.11753 with Energy45 = -97.688 valence state46 = 4.2641.736 with Energy46 = -97.2066 valence state47 = 3.797572.20243 with Energy47 = -96.774 valence state48 = 3.480992.51901 with Energy48 = -96.4218 valence state49 = 3.269572.73043 with Energy49 = -96.1356 valence state50 = 3.154942.84506 with Energy50 = -95.9162 valence state51 = 3.198292.80171 with Energy51 = -95.8038 valence state52 = 4.279181.72082 with Energy52 = -96.1073 valence state53 = 3.69812.3019 with Energy53 = -95.3924 valence state54 = 3.143562.85644 with Energy54 = -92.9998 valence state55 = 2.455623.54438 with Energy55 = -90.112 valence state56 = 3.793473.20653 with Energy56 = -89.6827 valence state57 = 3.760873.23913 with Energy57 = -85.6941 valence state58 = 2.968044.03196 with Energy58 = -82.0509 ***************************************** Sigma.000: Number of entries: 447 Sigma.000: Number of columns: 119 Sigma.000: Peak-position 0 1.) DeterminSpectralFunctions ; lambda = -99.73960799125139 -1.66331759781086 Found lorentz at 29 0.0383383 lm= 0.0383383 7.59823e-21 -0.759823 lp= 0.0383383 7.59823e-21 -0.759823 r- 1.07279e-27 Found lorentz at 30 0.620288 lm= 0.620288 2.85186e-20 -0.191013 lp= 0.620288 2.85186e-20 -0.738067 r- 3.20752e-19 Found lorentz at 31 1.13043 lm= 1.13043 0.000254366 -2.16001e-17 lp= 1.13043 0.000254366 -0.741239 r- 0.0114388 Found lorentz at 32 0.999376 lm= 0.999376 5.63664e-05 -9.36432e-17 lp= 0.999376 5.63664e-05 -0.726522 r- 0.00439838 Found lorentz at 33 0.945473 lm= 0.945472 0.000164002 -3.14046e-17 lp= 0.945473 0.000164003 -0.717666 r- 0.00188972 Found lorentz at 34 1.08014 lm= 1.08014 0.000389565 -1.36181e-17 lp= 1.08014 0.000389565 -0.728365 r- 0.0178283 Found lorentz at 35 1.53618 lm= 1.53618 0.000386164 -1.42385e-17 lp= 1.53618 0.000386164 -0.741512 r- 0.0173593 Found lorentz at 36 1.44853 lm= 1.44852 0.0010053 -4.86212e-18 lp= 1.44852 0.00100531 -0.699141 r- 0.0479311 Found lorentz at 37 1.8401 lm= 1.8401 0.00037656 -1.44009e-17 lp= 1.8401 0.000376561 -0.736398 r- 0.0170452 Found lorentz at 38 1.98624 lm= 1.98624 0.000253348 -2.24114e-17 lp= 1.98624 0.000253348 -0.753518 r- 0.0112073 Found lorentz at 39 1.91271 lm= 1.9127 0.00108718 -4.37961e-18 lp= 1.9127 0.0010872 -0.690039 r- 0.0525189 Found lorentz at 40 1.95631 lm= 1.95631 0.00121333 -4.35303e-18 lp= 1.95631 0.00121334 -0.726755 r- 0.0556512 Found lorentz at 41 2.40469 lm= 2.40469 0.00122538 -5.55268e-18 lp= 2.40469 0.00122538 -0.824872 r- 0.0495179 Found lorentz at 42 2.28731 lm= 2.28731 0.00134618 -4.28468e-18 lp= 2.28731 0.0013462 -0.759479 r- 0.0590846 Found lorentz at 45 1.12267 lm= 1.12225 0.0191911 -3.18719e-19 lp= 1.12246 0.0191995 -0.782329 r- 0.81815 Found lorentz at 46 1.70544 lm= 1.70519 0.0181522 -2.71213e-19 lp= 1.70531 0.0181552 -0.701732 r- 0.862442 Q = 7.999999997468836 n0=1.418866459450923e-06 n1=3.990935649792597e-07 n2=3.376089897340625e-07 n3=6.784139413596036e-08 n4=6.974564868100059e-08 n5=2.765384054012252e-07 n6=5.615329930386239e-08 n7=3.872732631884285e-08 n8=3.17691516533998e-07 n9=1.531777244761389e-07 n10=1.840102924476074e-08 n11=2.795727511159623e-08 n12=3.678563969971674e-08 n13=3.078925446779499e-07 n14=0.002308901307149076 n15=0.0007061395321903283 n16=9.23379215692415e-05 n17=2.667505927111509e-06 n18=0.000575593532342831 n19=9.446217429492037e-05 n20=3.198888740446302e-05 n21=8.838718926840918e-08 n22=6.197330011209007e-05 n23=0.0001645477662476288 n24=5.784575861968474e-05 n25=0.0002962988765796944 n26=2.277954819025879e-06 n27=0.000343476550484311 n28=5.919681150810063e-06 n29=0.571144079646134 n30=0.1916803290965191 n31=0.0003058655351356595 n32=0.0001854453974115543 n33=0.0003844211158815944 n34=7.674423963745397e-05 n35=0.0001580766353040653 n36=0.0002137567689396229 n37=6.996151991105773e-05 n38=2.959393926758353e-05 n39=0.0001047335736199753 n40=6.812218162249652e-05 n41=7.05080697695277e-05 n42=2.191454066756374e-05 n43=0.0005204253369846604 n44=0.000248930693104766 n45=0.03517257561535281 n46=0.0421795174622625 n47=0.03080024842643795 n48=0.02277074640037177 n49=0.01168795347339495 n50=0.003913751139885056 n51=0.001125071761373549 n52=0.003542862928863467 n53=0.003149983544091332 n54=0.06610963372307048 n55=0.003621226086718998 n56=0.001121190826493457 n57=0.002552047151000542 n58=0.002222237553874333 Q is here equal to 7.999999997468836 1.) nd: 5.231112949526845 Norm of Spectral functions:  0: 1.4912  1: 0.3222  2: 0.5450  3: 0.2698  4: 0.2677  5: 0.2665  6: 1.5352  7: 1.9272  8: 0.3019  9: 0.2272 10: 1.9628 11: 0.2818 12: 0.2501 13: 0.1766 14: 0.9998 15: 1.0008 16: 1.0005 17: 1.0006 18: 1.0009 19: 1.0007 20: 1.0010 21: 0.9996 22: 1.0005 23: 1.0008 24: 1.0007 25: 1.0008 26: 1.0034 27: 1.0029 28: 1.0014 29: 1.0000 30: 0.9931 31: 0.9990 32: 1.0102 33: 1.0036 34: 1.0009 35: 1.0030 36: 1.0107 37: 0.9976 38: 1.0027 39: 0.9987 40: 1.0057 41: 1.0023 42: 1.0074 43: 1.0994 44: 1.1049 45: 0.9976 46: 0.9981 47: 0.9964 48: 0.9996 49: 0.9991 50: 0.9989 51: 1.0016 52: 0.9990 53: 1.0014 54: 0.9858 55: 1.0023 56: 1.0674 57: 0.9842 58: 0.2351  0: 3.8858  1: 1.3453 1.) SelfConsistentStep 1.) Difference between steps: 0.06255 2.) DeterminSpectralFunctions ; lambda = -99.72376907199916 -1.647478678558628 Found lorentz at 29 0.0380997 lm= 0.0380997 7.63267e-21 -0.763267 lp= 0.0380997 7.63267e-21 -0.763267 r- 6.40991e-28 Found lorentz at 30 0.620288 lm= 0.620288 2.90069e-20 -0.189862 lp= 0.620288 2.90069e-20 -0.742113 r- 3.24466e-19 Found lorentz at 31 1.13058 lm= 1.13058 0.000237119 -2.34144e-17 lp= 1.13058 0.00023712 -0.745118 r- 0.0106077 Found lorentz at 32 1.00067 lm= 1.00067 3.50271e-05 -1.51338e-16 lp= 1.00067 3.50272e-05 -0.728075 r- 0.00160364 Found lorentz at 33 0.946861 lm= 0.94686 0.000111363 -4.68998e-17 lp= 0.946861 0.000111363 -0.722696 r- 0.00127425 Found lorentz at 34 1.08121 lm= 1.08121 0.00038014 -1.41031e-17 lp= 1.08121 0.000380141 -0.7322 r- 0.0173059 Found lorentz at 35 1.53585 lm= 1.53585 0.000382635 -1.45173e-17 lp= 1.53585 0.000382635 -0.745307 r- 0.0171131 Found lorentz at 36 1.45056 lm= 1.45056 0.000970894 -5.04462e-18 lp= 1.45056 0.000970911 -0.699851 r- 0.0462439 Found lorentz at 37 1.83974 lm= 1.83974 0.000391609 -1.41291e-17 lp= 1.83974 0.000391609 -0.743848 r- 0.0175488 Found lorentz at 38 1.98478 lm= 1.98478 0.000287735 -1.99237e-17 lp= 1.98478 0.000287735 -0.757148 r- 0.0126675 Found lorentz at 39 1.91451 lm= 1.9145 0.0010831 -4.46788e-18 lp= 1.91451 0.00108312 -0.695648 r- 0.0518998 Found lorentz at 40 1.9575 lm= 1.9575 0.00130941 -4.08659e-18 lp= 1.9575 0.00130942 -0.731512 r- 0.0596676 Found lorentz at 41 2.4011 lm= 2.4011 0.00147512 -4.63548e-18 lp= 2.4011 0.00147513 -0.826918 r- 0.059463 Found lorentz at 42 2.28759 lm= 2.28759 0.00138164 -4.20657e-18 lp= 2.28759 0.00138166 -0.762368 r- 0.0604109 Q = 7.999999997634959 n0=1.408224044307077e-06 n1=3.972715263303149e-07 n2=3.34709526610451e-07 n3=6.783285898435111e-08 n4=6.944182467519498e-08 n5=2.742208214603561e-07 n6=5.578222853418715e-08 n7=3.853839016488453e-08 n8=3.151848334822413e-07 n9=1.523218042884281e-07 n10=1.831617967048988e-08 n11=2.782863710945154e-08 n12=3.669121410996256e-08 n13=3.067907545268109e-07 n14=0.002315091484804936 n15=0.0007106747855990918 n16=9.335514259617459e-05 n17=2.701900738046482e-06 n18=0.0005743895395917764 n19=9.427593295526105e-05 n20=3.206657585141561e-05 n21=8.840332391247754e-08 n22=6.229883861641046e-05 n23=0.0001647696932964534 n24=5.782533608265492e-05 n25=0.0002961112701658257 n26=2.301977061572074e-06 n27=0.0003433682837436657 n28=5.93642194022575e-06 n29=0.5737309245232739 n30=0.1905283682208649 n31=0.0003045874142056098 n32=0.0001845464877960449 n33=0.0003808827149933538 n34=7.654558497977879e-05 n35=0.0001573399775593436 n36=0.000211789733364551 n37=6.972491913925479e-05 n38=2.952609607410947e-05 n39=0.0001038098526820542 n40=6.780923122568003e-05 n41=7.046660495612457e-05 n42=2.184818864876092e-05 n43=0.0005161776335347691 n44=0.0002467165789398047 n45=0.03481496523078113 n46=0.04184129791290227 n47=0.03052970810749333 n48=0.02263023403060935 n49=0.01164121851859577 n50=0.003901668674511167 n51=0.001119586791121594 n52=0.003539551796705068 n53=0.00314307255677484 n54=0.06590387450875294 n55=0.003642513626145236 n56=0.001107311313983596 n57=0.00251953783919811 n58=0.002205636589175841 Q is here equal to 7.999999997634959 2.) nd: 5.229610401343449 Norm of Spectral functions:  0: 1.7298  1: 0.3281  2: 0.5231  3: 0.2731  4: 0.2730  5: 0.2679  6: 1.2331  7: 1.4455  8: 0.2922  9: 0.2312 10: 2.8748 11: 0.2969 12: 0.2599 13: 0.1807 14: 0.9998 15: 1.0007 16: 1.0005 17: 1.0004 18: 1.0008 19: 1.0007 20: 1.0010 21: 0.9995 22: 1.0003 23: 1.0005 24: 1.0005 25: 1.0010 26: 1.0045 27: 1.0031 28: 1.0012 29: 1.0000 30: 0.9932 31: 0.9990 32: 0.9893 33: 1.0037 34: 1.0012 35: 1.0028 36: 0.9942 37: 1.0047 38: 1.0021 39: 0.9996 40: 1.0066 41: 1.0017 42: 1.0070 43: 1.1131 44: 1.2546 45: 1.0265 46: 1.0037 47: 1.0010 48: 1.0002 49: 0.9997 50: 1.0011 51: 0.9985 52: 0.9999 53: 1.0012 54: 0.9897 55: 1.0072 56: 1.2491 57: 0.9976 58: 0.2676  0: 3.8866  1: 1.3430 2.) SelfConsistentStep 2.) Difference between steps: 0.05614 3.) DeterminSpectralFunctions ; lambda = -99.66582459318563 -1.589534199745103 Found lorentz at 29 -0.00272636 lm= -0.00272636 1.49254e-06 -1.00893 lp= -0.00272636 1.49254e-06 -0.768191 r- 0.00686513 Found lorentz at 30 0.581314 lm= 0.581314 1.07827e-05 -5.29786e-16 lp= 0.581314 1.07827e-05 -0.755812 r- 0.000136081 Found lorentz at 31 1.09279 lm= 1.09278 0.000229555 -2.45338e-17 lp= 1.09279 0.000229555 -0.750457 r- 0.0101963 Found lorentz at 32 0.963891 lm= 0.963891 0.000115234 -4.76701e-17 lp= 0.963891 0.000115234 -0.741163 r- 0.00128569 Found lorentz at 33 0.909682 lm= 0.909681 0.000193875 -2.71303e-17 lp= 0.909682 0.000193876 -0.725253 r- 0.00221056 Found lorentz at 34 1.04478 lm= 1.04478 0.000329743 -1.64932e-17 lp= 1.04478 0.000329743 -0.737463 r- 0.0149044 Found lorentz at 35 1.49814 lm= 1.49814 0.000349147 -1.61431e-17 lp= 1.49814 0.000349147 -0.750754 r- 0.0155021 Found lorentz at 36 1.41579 lm= 1.41579 0.000929165 -5.46762e-18 lp= 1.41579 0.000929174 -0.712768 r- 0.0434539 Found lorentz at 37 1.80228 lm= 1.80228 0.000362739 -1.54853e-17 lp= 1.80228 0.00036274 -0.749475 r- 0.0161331 Found lorentz at 38 1.94618 lm= 1.94618 0.000286214 -2.03142e-17 lp= 1.94618 0.000286214 -0.76251 r- 0.0125119 Found lorentz at 39 1.88059 lm= 1.88058 0.00105151 -4.71239e-18 lp= 1.88058 0.00105152 -0.703933 r- 0.0497929 Found lorentz at 40 1.92097 lm= 1.92097 0.00133466 -4.08019e-18 lp= 1.92097 0.00133468 -0.737954 r- 0.0602874 Found lorentz at 41 2.357 lm= 2.357 0.00151484 -4.53925e-18 lp= 2.357 0.00151485 -0.829236 r- 0.0608937 Found lorentz at 42 2.24898 lm= 2.24898 0.00131234 -4.47563e-18 lp= 2.24898 0.00131235 -0.766395 r- 0.0570791 Q = 7.999999999997913 n0=1.410699008257307e-06 n1=3.988419764132189e-07 n2=3.346726675721391e-07 n3=6.832045920528762e-08 n4=6.959796592736078e-08 n5=2.743509326983809e-07 n6=5.580452826744792e-08 n7=3.860966994495069e-08 n8=3.155015668728882e-07 n9=1.527676487727106e-07 n10=1.835176373719619e-08 n11=2.78997709676063e-08 n12=3.685957070832037e-08 n13=3.07367246600381e-07 n14=0.002347783414512527 n15=0.0007216610899308478 n16=9.498965489140008e-05 n17=2.753249077953191e-06 n18=0.0005815215924835295 n19=9.526294494790945e-05 n20=3.249970772378848e-05 n21=8.917157197461945e-08 n22=6.322837794686738e-05 n23=0.0001668420629456618 n24=5.852787865165825e-05 n25=0.0002995478415334296 n26=2.337632034000353e-06 n27=0.0003475147529705658 n28=6.009557367291579e-06 n29=0.7579383140346644 n30=0.0006777035363586668 n31=0.000308273243237818 n32=0.0001868086786092689 n33=0.0003841782844745758 n34=7.763834771422081e-05 n35=0.0001590624871194018 n36=0.0002130747401967934 n37=7.051572693476938e-05 n38=2.994541665628842e-05 n39=0.0001043490787717602 n40=6.855323022180068e-05 n41=7.192368628003227e-05 n42=2.212039250915501e-05 n43=0.0005185516469959652 n44=0.0002470470278667282 n45=0.03622393301191406 n46=0.04322747239516934 n47=0.03132956540699586 n48=0.02319444321886091 n49=0.01192283784529954 n50=0.003992471898402124 n51=0.00114341282137464 n52=0.003624222176358319 n53=0.003203330730685742 n54=0.06674162119237252 n55=0.003687187891428443 n56=0.00110243761944182 n57=0.00250449359346046 n58=0.002200432066258771 Q is here equal to 7.999999999997913 3.) nd: 5.235077636929038 Norm of Spectral functions:  0: 3.0784  1: 0.3476  2: 0.4315  3: 0.2855  4: 0.2980  5: 0.2721  6: 0.6065  7: 0.6175  8: 0.2649  9: 0.2540 10: 9.2094 11: 0.4335 12: 0.3412 13: 0.2064 14: 0.9998 15: 1.0006 16: 1.0006 17: 1.0002 18: 1.0009 19: 1.0007 20: 1.0009 21: 0.9990 22: 1.0004 23: 1.0005 24: 1.0005 25: 1.0007 26: 0.9974 27: 1.0032 28: 1.0026 29: 0.9999 30: 1.0012 31: 0.9960 32: 1.0050 33: 0.9969 34: 0.9998 35: 1.0005 36: 1.0058 37: 1.0016 38: 1.0004 39: 0.9979 40: 1.0024 41: 0.9975 42: 1.0013 43: 1.1308 44: 0.7857 45: 1.0363 46: 1.0003 47: 1.0015 48: 1.0004 49: 0.9998 50: 0.9997 51: 0.9982 52: 0.9995 53: 1.0008 54: 0.9957 55: 1.0035 56: 1.1603 57: 1.0157 58: 0.3612  0: 4.0026  1: 1.2325 3.) SelfConsistentStep 3.) Difference between steps: 0.06792 4.) DeterminSpectralFunctions ; lambda = -99.67220166532599 -1.595911271885456 Found lorentz at 29 -0.00279854 lm= -0.00279854 1.47873e-06 -1.01434 lp= -0.00279854 1.47873e-06 -0.766745 r- 0.0068144 Found lorentz at 30 0.582563 lm= 0.582563 1.85052e-05 -3.07623e-16 lp= 0.582563 1.85052e-05 -0.754495 r- 0.000233949 Found lorentz at 31 1.09486 lm= 1.09486 0.000257369 -2.18194e-17 lp= 1.09486 0.000257369 -0.749377 r- 0.0114482 Found lorentz at 32 0.964836 lm= 0.964836 0.00017898 -3.05989e-17 lp= 0.964836 0.00017898 -0.74004 r- 0.00199994 Found lorentz at 33 0.909643 lm= 0.909642 0.000322595 -1.62206e-17 lp= 0.909642 0.000322598 -0.723378 r- 0.00368779 Found lorentz at 34 1.04575 lm= 1.04575 0.000329317 -1.64621e-17 lp= 1.04575 0.000329318 -0.736293 r- 0.0149088 Found lorentz at 35 1.50057 lm= 1.50057 0.0003646 -1.54141e-17 lp= 1.50057 0.0003646 -0.749665 r- 0.0162117 Found lorentz at 36 1.4169 lm= 1.41689 0.00105034 -4.81273e-18 lp= 1.4169 0.00105036 -0.710992 r- 0.0492438 Found lorentz at 37 1.80502 lm= 1.80502 0.000390211 -1.43544e-17 lp= 1.80502 0.000390212 -0.748414 r- 0.0173795 Found lorentz at 38 1.94949 lm= 1.94949 0.000314019 -1.84748e-17 lp= 1.94949 0.000314019 -0.761672 r- 0.0137426 Found lorentz at 39 1.88234 lm= 1.88233 0.00120394 -4.09969e-18 lp= 1.88234 0.00120396 -0.70256 r- 0.0571229 Found lorentz at 40 1.922 lm= 1.922 0.00150867 -3.60026e-18 lp= 1.922 0.0015087 -0.737003 r- 0.0682359 Found lorentz at 41 2.36053 lm= 2.36053 0.00163295 -4.20292e-18 lp= 2.36053 0.00163296 -0.828445 r- 0.0657038 Found lorentz at 42 2.24973 lm= 2.24973 0.00141207 -4.14789e-18 lp= 2.24973 0.00141209 -0.765324 r- 0.0615029 Q = 7.99999999999828 n0=1.417622156073569e-06 n1=4.014241925854575e-07 n2=3.358350439838077e-07 n3=6.891671315923178e-08 n4=6.992240614636813e-08 n5=2.754657268980325e-07 n6=5.599039696853231e-08 n7=3.877632092723537e-08 n8=3.169231156819775e-07 n9=1.536658791334513e-07 n10=1.843283661721743e-08 n11=2.804563782402039e-08 n12=3.71118244316901e-08 n13=3.086714346558876e-07 n14=0.002472685850273288 n15=0.000609668609983701 n16=6.29817954435418e-05 n17=1.730392550699564e-06 n18=0.0006232759536023183 n19=9.437675780485669e-05 n20=2.812943481760859e-05 n21=8.90081392147099e-08 n22=4.928145318006004e-05 n23=0.0001535219526428416 n24=5.693659799540347e-05 n25=0.0002932093243077222 n26=1.426149292677461e-06 n27=0.000319990551458511 n28=4.730984152849833e-06 n29=0.7620624902467179 n30=0.0006826764521266529 n31=0.0003097548846699136 n32=0.0001878301529659936 n33=0.0003860910147956829 n34=7.811241407923641e-05 n35=0.0001597346599549827 n36=0.0002136868392756905 n37=7.082784255127937e-05 n38=3.013086520795048e-05 n39=0.0001045065591117047 n40=6.887505723880719e-05 n41=7.280574064728418e-05 n42=2.22379528135709e-05 n43=0.0005199352302861817 n44=0.0002471582650593496 n45=0.03787980885589314 n46=0.04114592461694161 n47=0.03271594510503987 n48=0.02190905353030198 n49=0.01026428608168138 n50=0.003346194913447725 n51=0.001064403828372861 n52=0.003050618728855303 n53=0.002944681470112446 n54=0.06742212123395749 n55=0.002439655524078785 n56=0.001105979403510261 n57=0.002513907855220041 n58=0.002205003055754623 Q is here equal to 7.99999999999828 4.) nd: 5.231053386094637 Norm of Spectral functions:  0: 2.9357  1: 0.3476  2: 0.4457  3: 0.2852  4: 0.2958  5: 0.2728  6: 0.6566  7: 0.6712  8: 0.2684  9: 0.2511 10: 12.1300 11: 0.4067 12: 0.3259 13: 0.2023 14: 0.9998 15: 1.0008 16: 1.0003 17: 1.0005 18: 1.0007 19: 1.0006 20: 1.0008 21: 1.0000 22: 1.0003 23: 1.0005 24: 1.0004 25: 1.0010 26: 1.0012 27: 1.0030 28: 1.0005 29: 0.9998 30: 1.0014 31: 0.9974 32: 1.0054 33: 0.9966 34: 1.0000 35: 1.0011 36: 1.0076 37: 1.0029 38: 1.0010 39: 0.9986 40: 1.0033 41: 0.9987 42: 1.0015 43: 1.1411 44: 0.8006 45: 0.9755 46: 1.0001 47: 1.0009 48: 1.0003 49: 0.9998 50: 1.0003 51: 0.9992 52: 0.9998 53: 1.0004 54: 0.9945 55: 1.0076 56: 1.1444 57: 1.0182 58: 0.3620  0: 4.0075  1: 1.2235 4.) SelfConsistentStep 4.) Difference between steps: 0.03641 5.) DeterminSpectralFunctions ; lambda = -99.67103853912495 -1.59474814568442 Found lorentz at 29 -0.00281642 lm= -0.00281642 1.32719e-06 -1.01643 lp= -0.00281642 1.32719e-06 -0.766948 r- 0.00611446 Found lorentz at 30 0.580755 lm= 0.580755 2.30059e-05 -2.4722e-16 lp= 0.580755 2.30059e-05 -0.754157 r- 0.000290979 Found lorentz at 31 1.09223 lm= 1.09223 0.000272597 -2.05625e-17 lp= 1.09223 0.000272597 -0.748685 r- 0.0121367 Found lorentz at 32 0.962014 lm= 0.962014 0.000215506 -2.53665e-17 lp= 0.962014 0.000215506 -0.739367 r- 0.00241028 Found lorentz at 33 0.908666 lm= 0.908664 0.00038889 -1.34667e-17 lp= 0.908665 0.000388895 -0.723682 r- 0.0044438 Found lorentz at 34 1.04292 lm= 1.04292 0.000327664 -1.65124e-17 lp= 1.04292 0.000327665 -0.735563 r- 0.0148487 Found lorentz at 35 1.49788 lm= 1.49788 0.0003762 -1.49085e-17 lp= 1.49788 0.000376201 -0.748905 r- 0.0167445 Found lorentz at 36 1.41424 lm= 1.41423 0.00111032 -4.54172e-18 lp= 1.41424 0.00111033 -0.71013 r- 0.0521189 Found lorentz at 37 1.80231 lm= 1.80231 0.000414763 -1.34782e-17 lp= 1.80231 0.000414764 -0.747682 r- 0.0184911 Found lorentz at 38 1.94688 lm= 1.94688 0.000334599 -1.73101e-17 lp= 1.94688 0.000334599 -0.761048 r- 0.0146552 Found lorentz at 39 1.87938 lm= 1.87937 0.00134067 -3.67255e-18 lp= 1.87937 0.00134071 -0.701703 r- 0.0636888 Found lorentz at 40 1.9192 lm= 1.91919 0.00164689 -3.29423e-18 lp= 1.9192 0.00164692 -0.736572 r- 0.0745314 Found lorentz at 41 2.35798 lm= 2.35798 0.00170842 -4.01291e-18 lp= 2.35798 0.00170843 -0.827999 r- 0.0687778 Found lorentz at 42 2.2468 lm= 2.2468 0.00148413 -3.94023e-18 lp= 2.2468 0.00148414 -0.764714 r- 0.0646927 Q = 7.999999999993094 n0=1.43373164808428e-06 n1=3.906427121417625e-07 n2=3.417585736159875e-07 n3=6.426007539518568e-08 n4=6.869914332834635e-08 n5=2.778564939743575e-07 n6=5.590811001344794e-08 n7=3.787074995337728e-08 n8=3.188251169118954e-07 n9=1.496674034025187e-07 n10=1.794687414679135e-08 n11=2.738023225986518e-08 n12=3.530329716604793e-08 n13=3.013577932443207e-07 n14=0.002556794151209484 n15=0.0005446008386528269 n16=4.410749111906042e-05 n17=1.130583924184941e-06 n18=0.0006505029381477086 n19=9.418689079018114e-05 n20=2.562550995355358e-05 n21=8.928104464385859e-08 n22=4.117199145657844e-05 n23=0.0001461243619245456 n24=5.619634960559728e-05 n25=0.0002904822552291632 n26=8.858936559529985e-07 n27=0.000304847373256007 n28=3.992611345963323e-06 n29=0.7636583118636573 n30=0.0006708849600036154 n31=0.0003062817584499019 n32=0.0001850980456274638 n33=0.0003840919354907046 n34=7.758427212577068e-05 n35=0.0001554652293432306 n36=0.0002110473125342393 n37=6.752022251854464e-05 n38=2.941129635418609e-05 n39=0.0001022252100812651 n40=6.622021399814513e-05 n41=7.391966538117662e-05 n42=2.188417729395526e-05 n43=0.0005165668948399445 n44=0.0002421492860649899 n45=0.03909300039410232 n46=0.04009303850120686 n47=0.03369987639013543 n48=0.0212246648849984 n49=0.009304250918395596 n50=0.002969334284362833 n51=0.001020871310192851 n52=0.002718853257944365 n53=0.002800764759826894 n54=0.0680692367484883 n55=0.001694789176523816 n56=0.001096123030748252 n57=0.002503768191148889 n58=0.002178506078621632 Q is here equal to 7.999999999993094 5.) nd: 5.229477694289451 Norm of Spectral functions:  0: 3.1026  1: 0.3478  2: 0.4321  3: 0.2847  4: 0.2971  5: 0.2714  6: 0.6090  7: 0.6199  8: 0.2643  9: 0.2522 10: 9.7510 11: 0.4230 12: 0.3340 13: 0.2033 14: 0.9998 15: 1.0008 16: 1.0002 17: 1.0004 18: 1.0007 19: 1.0005 20: 1.0007 21: 1.0002 22: 1.0002 23: 1.0005 24: 1.0004 25: 1.0011 26: 1.0016 27: 1.0024 28: 1.0016 29: 0.9997 30: 1.0012 31: 0.9951 32: 1.0051 33: 0.9963 34: 0.9994 35: 1.0005 36: 1.0048 37: 1.0019 38: 1.0006 39: 0.9968 40: 1.0020 41: 0.9977 42: 1.0005 43: 1.1228 44: 0.7817 45: 0.9460 46: 0.9999 47: 1.0002 48: 1.0002 49: 0.9999 50: 1.0004 51: 0.9994 52: 0.9997 53: 1.0002 54: 0.9950 55: 1.0097 56: 1.1009 57: 1.0201 58: 0.3677  0: 4.0104  1: 1.2191 5.) SelfConsistentStep 5.) Difference between steps: 0.0327 6.) DeterminSpectralFunctions ; lambda = -99.66882535278948 -1.592534959348953 Found lorentz at 29 -0.00282078 lm= -0.00282078 1.15153e-06 -1.01747 lp= -0.00282078 1.15153e-06 -0.767402 r- 0.00530204 Found lorentz at 30 0.578438 lm= 0.578438 2.56465e-05 -2.21654e-16 lp= 0.578438 2.56465e-05 -0.753966 r- 0.00032446 Found lorentz at 31 1.08882 lm= 1.08882 0.000282812 -1.9952e-17 lp= 1.08882 0.000282813 -0.751178 r- 0.0125497 Found lorentz at 32 0.958565 lm= 0.958565 0.000236222 -2.31024e-17 lp= 0.958565 0.000236223 -0.738736 r- 0.00264424 Found lorentz at 33 0.907509 lm= 0.907507 0.000427777 -1.22624e-17 lp= 0.907508 0.000427783 -0.724269 r- 0.0048842 Found lorentz at 34 1.03944 lm= 1.03944 0.000326277 -1.65522e-17 lp= 1.03944 0.000326277 -0.734889 r- 0.0147994 Found lorentz at 35 1.49434 lm= 1.49433 0.000385093 -1.45362e-17 lp= 1.49433 0.000385093 -0.748183 r- 0.0171568 Found lorentz at 36 1.41095 lm= 1.41095 0.0011449 -4.39537e-18 lp= 1.41095 0.00114491 -0.709391 r- 0.0537982 Found lorentz at 37 1.7987 lm= 1.7987 0.000434498 -1.28421e-17 lp= 1.7987 0.000434499 -0.746987 r- 0.019389 Found lorentz at 38 1.94329 lm= 1.94329 0.000349772 -1.65323e-17 lp= 1.94329 0.000349773 -0.76043 r- 0.0153322 Found lorentz at 39 1.87563 lm= 1.87562 0.00145073 -3.38604e-18 lp= 1.87563 0.00145078 -0.700889 r- 0.0689975 Found lorentz at 40 1.91566 lm= 1.91565 0.00175184 -3.09308e-18 lp= 1.91566 0.00175188 -0.736122 r- 0.0793297 Found lorentz at 41 2.35436 lm= 2.35436 0.00175908 -3.89366e-18 lp= 2.35436 0.0017591 -0.827608 r- 0.0708509 Found lorentz at 42 2.24312 lm= 2.24312 0.00153736 -3.79789e-18 lp= 2.24312 0.00153737 -0.764119 r- 0.0670652 Q = 7.99999999999349 n0=1.452608789523318e-06 n1=3.77290108620423e-07 n2=3.489360526738506e-07 n3=5.854634735705648e-08 n4=6.721295955528943e-08 n5=2.807189515883389e-07 n6=5.582257442358723e-08 n7=3.677841171822279e-08 n8=3.210479965475452e-07 n9=1.447463998508605e-07 n10=1.736078287467011e-08 n11=2.656820375094884e-08 n12=3.309225823318588e-08 n13=2.925671994503748e-07 n14=0.002609133050012322 n15=0.0005057215279453856 n16=3.282347676801087e-05 n17=7.710295047491955e-07 n18=0.0006669300390145144 n19=9.409086388840819e-05 n20=2.412840318563667e-05 n21=8.848312726729006e-08 n22=3.63363224080524e-05 n23=0.0001417074307888549 n24=5.576202835843441e-05 n25=0.0002888849758172436 n26=5.620071835877047e-07 n27=0.0002958641431736617 n28=3.551539071590803e-06 n29=0.7644413054129762 n30=0.0006558396786408487 n31=0.0003019601259736024 n32=0.0001816894064253839 n33=0.0003816303227209836 n34=7.687605313605599e-05 n35=0.0001502588137696837 n36=0.0002079475559216661 n37=6.349293221546112e-05 n38=2.850871093721288e-05 n39=9.954583061690869e-05 n40=6.298901628684536e-05 n41=7.503145446789781e-05 n42=2.144229888500608e-05 n43=0.0005126833310959641 n44=0.0002363761665478748 n45=0.03985690595879824 n46=0.03949262228100803 n47=0.03432652405914418 n48=0.02083279609199108 n49=0.008734188625385596 n50=0.002744917214228183 n51=0.0009956053727909612 n52=0.002522844990725507 n53=0.002717859589976061 n54=0.06854493120314843 n55=0.001247849335732475 n56=0.001084844704641419 n57=0.002492659117193034 n58=0.002148005727335269 Q is here equal to 7.99999999999349 6.) nd: 5.228704681906947 Norm of Spectral functions:  0: 3.2673  1: 0.3479  2: 0.4150  3: 0.2841  4: 0.2991  5: 0.2695  6: 0.5540  7: 0.5609  8: 0.2591  9: 0.2540 10: 6.5516 11: 0.4501 12: 0.3474 13: 0.2052 14: 0.9998 15: 1.0008 16: 1.0001 17: 1.0002 18: 1.0006 19: 1.0005 20: 1.0007 21: 1.0004 22: 1.0001 23: 1.0005 24: 1.0004 25: 1.0012 26: 1.0038 27: 1.0017 28: 1.0013 29: 0.9997 30: 1.0009 31: 1.0074 32: 1.0046 33: 0.9961 34: 0.9986 35: 0.9998 36: 1.0027 37: 1.0009 38: 0.9999 39: 0.9932 40: 1.0003 41: 0.9957 42: 0.9993 43: 1.0964 44: 0.7597 45: 0.9313 46: 0.9997 47: 0.9997 48: 1.0003 49: 0.9999 50: 1.0004 51: 0.9991 52: 0.9996 53: 1.0002 54: 0.9954 55: 1.0108 56: 1.0620 57: 1.0214 58: 0.3723  0: 4.0121  1: 1.2166 6.) SelfConsistentStep 6.) Difference between steps: 0.03233 7.) DeterminSpectralFunctions ; lambda = -99.66688358856581 -1.59059319512528 Found lorentz at 29 -0.00282157 lm= -0.00282157 9.94563e-07 -1.0181 lp= -0.00282157 9.94563e-07 -0.767811 r- 0.00457687 Found lorentz at 30 0.576426 lm= 0.576426 2.71956e-05 -2.0895e-16 lp= 0.576426 2.71956e-05 -0.753826 r- 0.000344122 Found lorentz at 31 1.08587 lm= 1.08587 0.000288374 -1.95402e-17 lp= 1.08587 0.000288374 -0.750659 r- 0.0128054 Found lorentz at 32 0.955603 lm= 0.955602 0.00024789 -2.19838e-17 lp= 0.955602 0.00024789 -0.738212 r- 0.00277681 Found lorentz at 33 0.906509 lm= 0.906507 0.000451776 -1.16275e-17 lp= 0.906508 0.000451782 -0.724785 r- 0.00515454 Found lorentz at 34 1.03644 lm= 1.03644 0.000325219 -1.65807e-17 lp= 1.03644 0.00032522 -0.734328 r- 0.0147627 Found lorentz at 35 1.49125 lm= 1.49125 0.000391694 -1.42682e-17 lp= 1.49125 0.000391695 -0.747582 r- 0.017465 Found lorentz at 36 1.40814 lm= 1.40814 0.00116611 -4.30815e-18 lp= 1.40814 0.00116613 -0.708795 r- 0.0548412 Found lorentz at 37 1.79556 lm= 1.79556 0.000449408 -1.2397e-17 lp= 1.79556 0.00044941 -0.746413 r- 0.0200698 Found lorentz at 38 1.94019 lm= 1.94019 0.000360723 -1.60088e-17 lp= 1.94019 0.000360723 -0.759918 r- 0.0158229 Found lorentz at 39 1.87241 lm= 1.8724 0.00153362 -3.1969e-18 lp= 1.8724 0.00153368 -0.700221 r- 0.0730101 Found lorentz at 40 1.91252 lm= 1.91251 0.0018279 -2.96086e-18 lp= 1.91252 0.00182795 -0.735689 r- 0.0828234 Found lorentz at 41 2.35115 lm= 2.35114 0.00179215 -3.81885e-18 lp= 2.35114 0.00179217 -0.827287 r- 0.0722108 Found lorentz at 42 2.23987 lm= 2.23986 0.00157507 -3.7018e-18 lp= 2.23987 0.00157508 -0.763587 r- 0.0687582 Q = 8.000000000000647 n0=1.469783563450279e-06 n1=3.651998707097405e-07 n2=3.554642386669147e-07 n3=5.337326573091166e-08 n4=6.587426768804628e-08 n5=2.83342120661399e-07 n6=5.575351738930298e-08 n7=3.579527141118597e-08 n8=3.230932341517832e-07 n9=1.403004407384616e-07 n10=1.68334105615527e-08 n11=2.583638761461558e-08 n12=3.10936916322953e-08 n13=2.846693069255802e-07 n14=0.002640261690438151 n15=0.0004822026631376627 n16=2.605651208050096e-05 n17=5.530823126798014e-07 n18=0.0006762963829195822 n19=9.396779774986865e-05 n20=2.32118598548867e-05 n21=8.677373271035808e-08 n22=3.342289616212685e-05 n23=0.0001389606143346186 n24=5.546234477293263e-05 n25=0.0002877121570698797 n26=3.675401152593834e-07 n27=0.0002903003934122644 n28=3.28330489584023e-06 n29=0.7648953411462115 n30=0.000642111719508698 n31=0.0002980841891984846 n32=0.000178611586611728 n33=0.0003794758369706949 n34=7.623225076722766e-05 n35=0.0001455700937256426 n36=0.0002052179266123367 n37=5.985516696528876e-05 n38=2.768908876469579e-05 n39=9.716912863763171e-05 n40=6.007983342037315e-05 n41=7.598245733568102e-05 n42=2.10449593041311e-05 n43=0.000509384366738362 n44=0.0002313227112305918 n45=0.04030892496590868 n46=0.03913182750303314 n47=0.03471131808797769 n48=0.02060118432830376 n49=0.008393192441721452 n50=0.002610450638657882 n51=0.0009805906110907151 n52=0.002406339903399719 n53=0.002669539963282363 n54=0.06886784242353507 n55=0.0009792185390765284 n56=0.001075170855481774 n57=0.002483801670718838 n58=0.002121773180233457 Q is here equal to 8.000000000000647 7.) nd: 5.228262761980695 Norm of Spectral functions:  0: 3.3433  1: 0.3480  2: 0.3997  3: 0.2836  4: 0.3012  5: 0.2676  6: 0.5091  7: 0.5131  8: 0.2542  9: 0.2558 10: 4.4291 11: 0.4810 12: 0.3624 13: 0.2072 14: 0.9998 15: 1.0008 16: 1.0001 17: 1.0000 18: 1.0006 19: 1.0004 20: 1.0006 21: 1.0005 22: 1.0000 23: 1.0004 24: 1.0003 25: 1.0013 26: 1.0056 27: 1.0012 28: 1.0010 29: 0.9997 30: 1.0007 31: 1.0029 32: 1.0042 33: 0.9959 34: 0.9977 35: 0.9992 36: 1.0013 37: 1.0001 38: 0.9993 39: 0.9895 40: 0.9987 41: 0.9977 42: 0.9981 43: 1.0711 44: 0.7433 45: 0.9243 46: 0.9993 47: 0.9994 48: 1.0003 49: 1.0000 50: 1.0004 51: 0.9986 52: 0.9996 53: 1.0001 54: 0.9951 55: 1.0113 56: 1.0336 57: 1.0223 58: 0.3753  0: 4.0131  1: 1.2152 7.) SelfConsistentStep 7.) Difference between steps: 0.03006 8.) DeterminSpectralFunctions ; lambda = -99.66530698575082 -1.589016592310287 Found lorentz at 29 -0.00282121 lm= -0.00282121 8.6896e-07 -1.01849 lp= -0.00282121 8.6896e-07 -0.768138 r- 0.00399716 Found lorentz at 30 0.574907 lm= 0.574907 2.81011e-05 -2.02176e-16 lp= 0.574907 2.81011e-05 -0.753748 r- 0.000355616 Found lorentz at 31 1.08362 lm= 1.08362 0.000291704 -1.92982e-17 lp= 1.08362 0.000291705 -0.750292 r- 0.0129596 Found lorentz at 32 0.953407 lm= 0.953406 0.000254457 -2.13953e-17 lp= 0.953407 0.000254458 -0.737848 r- 0.00285179 Found lorentz at 33 0.905765 lm= 0.905763 0.000466596 -1.12711e-17 lp= 0.905764 0.000466603 -0.725201 r- 0.00532059 Found lorentz at 34 1.03419 lm= 1.03419 0.00032442 -1.66035e-17 lp= 1.03419 0.000324421 -0.733928 r- 0.0147344 Found lorentz at 35 1.4889 lm= 1.48889 0.000396511 -1.40787e-17 lp= 1.4889 0.000396512 -0.747152 r- 0.0176899 Found lorentz at 36 1.40606 lm= 1.40605 0.00117937 -4.25484e-18 lp= 1.40605 0.00117939 -0.708389 r- 0.0554966 Found lorentz at 37 1.79317 lm= 1.79317 0.000460397 -1.20879e-17 lp= 1.79317 0.000460399 -0.746008 r- 0.0205717 Found lorentz at 38 1.93785 lm= 1.93785 0.000368533 -1.56548e-17 lp= 1.93785 0.000368534 -0.759561 r- 0.0161731 Found lorentz at 39 1.86999 lm= 1.86998 0.00160399 -3.09154e-18 lp= 1.86998 0.00160405 -0.704205 r- 0.0759279 Found lorentz at 40 1.91011 lm= 1.9101 0.00188147 -2.87386e-18 lp= 1.9101 0.00188153 -0.735344 r- 0.0852907 Found lorentz at 41 2.34867 lm= 2.34866 0.00181645 -3.77752e-18 lp= 2.34866 0.00181646 -0.828357 r- 0.0730952 Found lorentz at 42 2.23742 lm= 2.23741 0.00160127 -3.63743e-18 lp= 2.23741 0.00160128 -0.763189 r- 0.0699384 Q = 8.000000000000949 n0=1.483446113234574e-06 n1=3.554486320989324e-07 n2=3.606437115938291e-07 n3=4.921597835203465e-08 n4=6.478568129270711e-08 n5=2.854178156769054e-07 n6=5.568689618966836e-08 n7=3.499905192693392e-08 n8=3.247078421490807e-07 n9=1.367177375026535e-07 n10=1.640737839553557e-08 n11=2.524584726205177e-08 n12=2.948635802270562e-08 n13=2.7828224113863e-07 n14=0.002657643052024151 n15=0.0004677940101995569 n16=2.198873838119454e-05 n17=4.198785347248644e-07 n18=0.0006813641694542148 n19=9.381599040281459e-05 n20=2.264225909718267e-05 n21=8.463220469837025e-08 n22=3.165644757928923e-05 n23=0.0001371965503859438 n24=5.523943075782802e-05 n25=0.0002867563246717178 n26=2.508397446729001e-07 n27=0.0002867764990156969 n28=3.118364465635444e-06 n29=0.7651800580746458 n30=0.0006310110005183271 n31=0.0002949919251706289 n32=0.0001761391178509352 n33=0.0003777509376471417 n34=7.571414152937364e-05 n35=0.0001418178968401357 n36=0.0002030540919571755 n37=5.693889208332244e-05 n38=2.703041590228069e-05 n39=9.528184424906547e-05 n40=5.775420799537904e-05 n41=7.671996795627726e-05 n42=2.072809774463194e-05 n43=0.0005068435365480449 n44=0.0002273556385395559 n45=0.04057132497588777 n46=0.0389110508333942 n47=0.03494169114490751 n48=0.02046276478859738 n49=0.008188645699318865 n50=0.002529741947568545 n51=0.0009715934502527174 n52=0.002337109485905867 n53=0.00264124711865983 n54=0.0690813178664388 n55=0.0008176456513278525 n56=0.001067635456043711 n57=0.002477222424536159 n58=0.002101571691778411 Q is here equal to 8.000000000000949 8.) nd: 5.227993243937485 Norm of Spectral functions:  0: 3.3281  1: 0.3482  2: 0.3871  3: 0.2830  4: 0.3031  5: 0.2659  6: 0.4746  7: 0.4765  8: 0.2499  9: 0.2576 10: 3.2141 11: 0.5134 12: 0.3776 13: 0.2090 14: 0.9998 15: 1.0008 16: 1.0001 17: 0.9999 18: 1.0006 19: 1.0004 20: 1.0005 21: 1.0004 22: 0.9999 23: 1.0003 24: 1.0003 25: 1.0014 26: 1.0031 27: 1.0006 28: 1.0009 29: 0.9997 30: 1.0006 31: 1.0019 32: 1.0039 33: 0.9957 34: 0.9966 35: 0.9986 36: 1.0003 37: 0.9995 38: 0.9988 39: 1.0020 40: 0.9974 41: 1.0025 42: 0.9971 43: 1.0509 44: 0.7324 45: 0.9219 46: 0.9989 47: 0.9994 48: 1.0002 49: 1.0000 50: 1.0004 51: 0.9984 52: 0.9997 53: 1.0000 54: 0.9946 55: 1.0113 56: 1.0142 57: 1.0231 58: 0.3774  0: 4.0137  1: 1.2143 8.) SelfConsistentStep 8.) Difference between steps: 0.02639 9.) DeterminSpectralFunctions ; lambda = -99.66404667749362 -1.587756284053086 Found lorentz at 29 -0.00282038 lm= -0.00282038 7.74485e-07 -1.01874 lp= -0.00282038 7.74485e-07 -0.768389 r- 0.00356141 Found lorentz at 30 0.573876 lm= 0.573876 2.86308e-05 -1.98426e-16 lp= 0.573876 2.86308e-05 -0.753731 r- 0.000362328 Found lorentz at 31 1.08207 lm= 1.08207 0.000293626 -1.91606e-17 lp= 1.08207 0.000293626 -0.75007 r- 0.0130488 Found lorentz at 32 0.951951 lm= 0.95195 0.000258127 -2.10792e-17 lp= 0.95195 0.000258127 -0.73764 r- 0.00289373 Found lorentz at 33 0.905282 lm= 0.90528 0.000475578 -1.10683e-17 lp= 0.905281 0.000475586 -0.725533 r- 0.00542054 Found lorentz at 34 1.03267 lm= 1.03267 0.000323724 -1.66281e-17 lp= 1.03267 0.000323724 -0.733685 r- 0.0147077 Found lorentz at 35 1.48727 lm= 1.48727 0.000399945 -1.3948e-17 lp= 1.48727 0.000399946 -0.746889 r- 0.0178494 Found lorentz at 36 1.40466 lm= 1.40466 0.0011878 -4.22198e-18 lp= 1.40466 0.00118782 -0.708166 r- 0.0559109 Found lorentz at 37 1.79152 lm= 1.79152 0.000468308 -1.1876e-17 lp= 1.79152 0.00046831 -0.745764 r- 0.020932 Found lorentz at 38 1.93622 lm= 1.93622 0.000373891 -1.54219e-17 lp= 1.93622 0.000373891 -0.75935 r- 0.0164128 Found lorentz at 39 1.86833 lm= 1.86832 0.00164775 -3.00708e-18 lp= 1.86832 0.00164781 -0.70393 r- 0.0780298 Found lorentz at 40 1.90846 lm= 1.90844 0.00191819 -2.81707e-18 lp= 1.90845 0.00191825 -0.735112 r- 0.0869827 Found lorentz at 41 2.34697 lm= 2.34696 0.00182901 -3.75047e-18 lp= 2.34696 0.00182902 -0.828234 r- 0.0736114 Found lorentz at 42 2.2358 lm= 2.23579 0.00161847 -3.59642e-18 lp= 2.2358 0.00161849 -0.762941 r- 0.0707129 Q = 7.999999999998821 n0=1.493292088106553e-06 n1=3.480103563317026e-07 n2=3.644046059780196e-07 n3=4.607921870907059e-08 n4=6.394105820972419e-08 n5=2.868896417359034e-07 n6=5.561407846376326e-08 n7=3.438620943877898e-08 n8=3.258286931518111e-07 n9=1.339857060872143e-07 n10=1.608096955960349e-08 n11=2.479394041577649e-08 n12=2.826997209443289e-08 n13=2.733785672233401e-07 n14=0.002666937793499394 n15=0.0004589212894349919 n16=1.954259481800867e-05 n17=3.378837743411323e-07 n18=0.0006840248771529658 n19=9.366324155722273e-05 n20=2.228473066490398e-05 n21=8.245354478730417e-08 n22=3.05840806191764e-05 n23=0.0001360515300876527 n24=5.507953489974116e-05 n25=0.0002859916254668367 n26=1.808211317953681e-07 n27=0.0002845217706263309 n28=3.016090972202557e-06 n29=0.7653542133945609 n30=0.000622568902365046 n31=0.0002926563165773978 n32=0.0001742636466717392 n33=0.000376417404658095 n34=7.531721807171834e-05 n35=0.000138994993374988 n36=0.0002014255560204349 n37=5.474600691154076e-05 n38=2.653265974859851e-05 n39=9.386807839365355e-05 n40=5.600927625686656e-05 n41=7.72464894091573e-05 n42=2.04898384725025e-05 n43=0.0005049543004208148 n44=0.0002244155147886967 n45=0.04072373842361619 n46=0.03877675050250681 n47=0.03508082514979203 n48=0.02038117141408618 n49=0.008066397228511326 n50=0.002481359681538519 n51=0.0009662330368143099 n52=0.002296077440521549 n53=0.002624758752896876 n54=0.06922204425985579 n55=0.0007204159783557016 n56=0.001062041550247605 n57=0.002472451713680396 n58=0.002086899997518742 Q is here equal to 7.999999999998821 9.) nd: 5.227834348162927 Norm of Spectral functions:  0: 3.2469  1: 0.3484  2: 0.3769  3: 0.2826  4: 0.3049  5: 0.2644  6: 0.4484  7: 0.4486  8: 0.2463  9: 0.2591 10: 2.5086 11: 0.5458 12: 0.3921 13: 0.2106 14: 0.9998 15: 1.0007 16: 1.0001 17: 0.9998 18: 1.0006 19: 1.0003 20: 1.0004 21: 1.0003 22: 0.9999 23: 1.0002 24: 1.0002 25: 1.0014 26: 0.9975 27: 1.0002 28: 1.0010 29: 0.9998 30: 1.0005 31: 1.0014 32: 1.0037 33: 0.9956 34: 0.9952 35: 0.9981 36: 0.9996 37: 0.9990 38: 0.9983 39: 1.0083 40: 0.9963 41: 1.0043 42: 0.9962 43: 1.0371 44: 0.7257 45: 0.9218 46: 0.9984 47: 0.9995 48: 1.0002 49: 1.0001 50: 1.0004 51: 0.9983 52: 0.9997 53: 0.9999 54: 0.9940 55: 1.0109 56: 1.0015 57: 1.0238 58: 0.3791  0: 4.0140  1: 1.2138 9.) SelfConsistentStep 9.) Difference between steps: 0.02223 10.) DeterminSpectralFunctions ; lambda = -99.66308775018803 -1.586797356747496 Found lorentz at 29 -0.00281952 lm= -0.00281952 7.06194e-07 -1.01889 lp= -0.00281952 7.06194e-07 -0.76857 r- 0.00324662 Found lorentz at 30 0.573254 lm= 0.573254 2.89466e-05 -1.96273e-16 lp= 0.573254 2.89466e-05 -0.753752 r- 0.000366314 Found lorentz at 31 1.0811 lm= 1.0811 0.000294737 -1.90825e-17 lp= 1.0811 0.000294737 -0.749956 r- 0.0131002 Found lorentz at 32 0.951085 lm= 0.951084 0.00026019 -2.09067e-17 lp= 0.951084 0.00026019 -0.737544 r- 0.00291724 Found lorentz at 33 0.905016 lm= 0.905014 0.000480943 -1.09525e-17 lp= 0.905015 0.000480951 -0.725786 r- 0.00547977 Found lorentz at 34 1.03173 lm= 1.03173 0.000323123 -1.66531e-17 lp= 1.03173 0.000323123 -0.733554 r- 0.014683 Found lorentz at 35 1.48626 lm= 1.48626 0.000402451 -1.38559e-17 lp= 1.48626 0.000402451 -0.746748 r- 0.0179646 Found lorentz at 36 1.40383 lm= 1.40382 0.00119347 -4.20078e-18 lp= 1.40382 0.00119349 -0.70807 r- 0.0561854 Found lorentz at 37 1.79049 lm= 1.79049 0.000474076 -1.17275e-17 lp= 1.79049 0.000474078 -0.745637 r- 0.0211934 Found lorentz at 38 1.93522 lm= 1.93522 0.000377546 -1.52682e-17 lp= 1.93522 0.000377547 -0.75924 r- 0.0165756 Found lorentz at 39 1.86731 lm= 1.86729 0.00167874 -2.95041e-18 lp= 1.8673 0.00167881 -0.703794 r- 0.0795132 Found lorentz at 40 1.90744 lm= 1.90743 0.00194319 -2.77977e-18 lp= 1.90743 0.00194325 -0.734974 r- 0.0881332 Found lorentz at 41 2.34598 lm= 2.34597 0.00183549 -3.73687e-18 lp= 2.34598 0.00183551 -0.828195 r- 0.073876 Found lorentz at 42 2.23487 lm= 2.23486 0.00162951 -3.57084e-18 lp= 2.23486 0.00162953 -0.762811 r- 0.0712074 Q = 7.999999999997053 n0=1.499880479586114e-06 n1=3.425229610385856e-07 n2=3.669736968348558e-07 n3=4.380368346491738e-08 n4=6.330456845768413e-08 n5=2.878489409021583e-07 n6=5.553732846128886e-08 n7=3.392915000626992e-08 n8=3.265266350045923e-07 n9=1.319702956452052e-07 n10=1.583882670371263e-08 n11=2.445899069429665e-08 n12=2.73835064520387e-08 n13=2.697318165819417e-07 n14=0.002671442559027645 n15=0.0004534266059171578 n16=1.806993780372322e-05 n17=2.870461206801401e-07 n18=0.0006853388881416229 n19=9.35266385418941e-05 n20=2.205886084062708e-05 n21=8.047291323156267e-08 n22=2.993094115115681e-05 n23=0.0001353017297672787 n24=5.496448866538882e-05 n25=0.0002853966308704125 n26=1.387871678277468e-07 n27=0.0002830738010040853 n28=2.952241355798045e-06 n29=0.7654587778628964 n30=0.0006163900441578108 n31=0.0002909514158162594 n32=0.0001728915278472638 n33=0.0003754106967850847 n34=7.502238123407311e-05 n35=0.0001369523405100593 n36=0.0002002404560170853 n37=5.316225429845065e-05 n38=2.617016600200244e-05 n39=9.284821176682135e-05 n40=5.475116920253397e-05 n41=7.759781101954533e-05 n42=2.031693640102532e-05 n43=0.0005035728148221458 n44=0.0002223133388524949 n45=0.04081270797778993 n46=0.03869557450436894 n47=0.03516519779409947 n48=0.02033325844725427 n49=0.007993431979655692 n50=0.002452380947187717 n51=0.0009630383982415063 n52=0.002271821895066484 n53=0.002615207296937073 n54=0.06931490445913742 n55=0.0006618726903129736 n56=0.001058029242869938 n57=0.002469068746546688 n58=0.002076656852734541 Q is here equal to 7.999999999997053 10.) nd: 5.227743937023305 Norm of Spectral functions:  0: 3.1326  1: 0.3487  2: 0.3688  3: 0.2822  4: 0.3064  5: 0.2631  6: 0.4287  7: 0.4275  8: 0.2432  9: 0.2604 10: 2.0819 11: 0.5767 12: 0.4050 13: 0.2118 14: 0.9998 15: 1.0007 16: 1.0001 17: 0.9997 18: 1.0006 19: 1.0003 20: 1.0003 21: 1.0002 22: 0.9998 23: 1.0001 24: 1.0001 25: 1.0013 26: 0.9935 27: 0.9999 28: 1.0011 29: 0.9998 30: 1.0004 31: 1.0012 32: 1.0036 33: 0.9956 34: 0.9933 35: 0.9978 36: 0.9992 37: 0.9987 38: 0.9979 39: 1.0099 40: 0.9955 41: 1.0040 42: 0.9956 43: 1.0294 44: 0.7221 45: 0.9227 46: 0.9980 47: 0.9998 48: 1.0002 49: 1.0001 50: 1.0004 51: 0.9983 52: 0.9997 53: 0.9998 54: 0.9935 55: 1.0102 56: 0.9935 57: 1.0245 58: 0.3805  0: 4.0142  1: 1.2135 10.) SelfConsistentStep 10.) Difference between steps: 0.01792 11.) DeterminSpectralFunctions ; lambda = -99.6623968957088 -1.586106502268265 Found lorentz at 29 -0.00281878 lm= -0.00281878 6.5818e-07 -1.01898 lp= -0.00281878 6.5818e-07 -0.768692 r- 0.0030254 Found lorentz at 30 0.572937 lm= 0.572937 2.91409e-05 -1.94985e-16 lp= 0.572937 2.91409e-05 -0.753793 r- 0.000368753 Found lorentz at 31 1.08057 lm= 1.08057 0.000295392 -1.90378e-17 lp= 1.08057 0.000295392 -0.749908 r- 0.0131301 Found lorentz at 32 0.950634 lm= 0.950633 0.000261348 -2.08125e-17 lp= 0.950633 0.000261349 -0.737517 r- 0.00293033 Found lorentz at 33 0.904908 lm= 0.904906 0.000484124 -1.08862e-17 lp= 0.904907 0.000484131 -0.725973 r- 0.00551459 Found lorentz at 34 1.03121 lm= 1.03121 0.000322595 -1.66776e-17 lp= 1.03121 0.000322596 -0.733494 r- 0.0146602 Found lorentz at 35 1.48573 lm= 1.48573 0.00040433 -1.37893e-17 lp= 1.48573 0.000404331 -0.746688 r- 0.01805 Found lorentz at 36 1.4034 lm= 1.40339 0.00119757 -4.18618e-18 lp= 1.4034 0.00119759 -0.70805 r- 0.0563799 Found lorentz at 37 1.78995 lm= 1.78995 0.000478374 -1.16205e-17 lp= 1.78995 0.000478376 -0.745585 r- 0.0213871 Found lorentz at 38 1.9347 lm= 1.9347 0.000380054 -1.51657e-17 lp= 1.9347 0.000380055 -0.759197 r- 0.0166867 Found lorentz at 39 1.86677 lm= 1.86676 0.0017009 -2.91156e-18 lp= 1.86676 0.00170097 -0.703744 r- 0.0805686 Found lorentz at 40 1.90689 lm= 1.90688 0.00196017 -2.75514e-18 lp= 1.90689 0.00196023 -0.7349 r- 0.0889122 Found lorentz at 41 2.34554 lm= 2.34554 0.00183824 -3.73142e-18 lp= 2.34554 0.00183825 -0.82821 r- 0.0739851 Found lorentz at 42 2.23442 lm= 2.23441 0.00163643 -3.55525e-18 lp= 2.23442 0.00163645 -0.762758 r- 0.0715147 Q = 7.999999999999098 n0=1.503973645671754e-06 n1=3.385585050223636e-07 n2=3.68637443305272e-07 n3=4.219605770357635e-08 n4=6.28339557730161e-08 n5=2.884196848315451e-07 n6=5.546130651225758e-08 n7=3.359529202286456e-08 n8=3.269034605131142e-07 n9=1.305134753713179e-07 n10=1.566293829866533e-08 n11=2.421571146839928e-08 n12=2.675347744450683e-08 n13=2.670772011208954e-07 n14=0.002673306007828031 n15=0.0004500226836173788 n16=1.71827493147657e-05 n17=2.55320388537805e-07 n18=0.000685949489249792 n19=9.341720604269049e-05 n20=2.191634644521895e-05 n21=7.879623791580276e-08 n22=2.953274900810771e-05 n23=0.0001348123626273991 n24=5.4883752531295e-05 n25=0.000284959060264196 n26=1.135255895282284e-07 n27=0.000282151679347101 n28=2.912198892129037e-06 n29=0.7655183098218601 n30=0.0006119812529623148 n31=0.0002897326847114084 n32=0.0001719108878795127 n33=0.0003746631390485497 n34=7.480701462406111e-05 n35=0.0001355116985305087 n36=0.0001993971460564673 n37=5.204911353170636e-05 n38=2.59120758439448e-05 n39=9.213084107447013e-05 n40=5.386822968318589e-05 n41=7.781575595777909e-05 n42=2.019425328442511e-05 n43=0.0005025674959608208 n44=0.0002208459078010586 n45=0.04086552084850468 n46=0.0386472408053963 n47=0.03521681811318637 n48=0.02030530629709211 n49=0.00794996819218188 n50=0.00243505244785001 n51=0.0009611376059049824 n52=0.002257537242006716 n53=0.002609737629917916 n54=0.06937675177821638 n55=0.0006266022875837251 n56=0.001055223938664725 n57=0.002466719429118935 n58=0.002069707336025528 Q is here equal to 7.999999999999098 11.) nd: 5.227696511123764 Norm of Spectral functions:  0: 3.0152  1: 0.3489  2: 0.3626  3: 0.2818  4: 0.3076  5: 0.2620  6: 0.4140  7: 0.4117  8: 0.2408  9: 0.2613 10: 1.8136 11: 0.6041 12: 0.4159 13: 0.2127 14: 0.9998 15: 1.0006 16: 1.0001 17: 0.9997 18: 1.0006 19: 1.0002 20: 1.0003 21: 1.0001 22: 0.9998 23: 1.0001 24: 1.0001 25: 1.0012 26: 0.9923 27: 0.9996 28: 1.0012 29: 0.9998 30: 1.0004 31: 1.0010 32: 1.0035 33: 0.9956 34: 0.9915 35: 0.9976 36: 0.9990 37: 0.9985 38: 0.9976 39: 1.0097 40: 0.9950 41: 1.0038 42: 0.9953 43: 1.0264 44: 0.7207 45: 0.9238 46: 0.9977 47: 1.0000 48: 1.0001 49: 1.0002 50: 1.0004 51: 0.9984 52: 0.9997 53: 0.9997 54: 0.9931 55: 1.0094 56: 0.9887 57: 1.0252 58: 0.3817  0: 4.0144  1: 1.2133 11.) SelfConsistentStep 11.) Difference between steps: 0.01374 12.) DeterminSpectralFunctions ; lambda = -99.66192752319097 -1.585637129750438 Found lorentz at 29 -0.00281821 lm= -0.00281821 6.25112e-07 -1.01902 lp= -0.00281821 6.25112e-07 -0.768771 r- 0.00287311 Found lorentz at 30 0.572818 lm= 0.572818 2.9265e-05 -1.9418e-16 lp= 0.572818 2.9265e-05 -0.753837 r- 0.000370302 Found lorentz at 31 1.08033 lm= 1.08033 0.00029579 -1.90117e-17 lp= 1.08033 0.00029579 -0.749898 r- 0.013148 Found lorentz at 32 0.950441 lm= 0.95044 0.000261985 -2.07623e-17 lp= 0.95044 0.000261986 -0.737526 r- 0.00293744 Found lorentz at 33 0.904899 lm= 0.904897 0.000486017 -1.08477e-17 lp= 0.904898 0.000486024 -0.726105 r- 0.00553514 Found lorentz at 34 1.03095 lm= 1.03095 0.000322125 -1.6701e-17 lp= 1.03095 0.000322125 -0.733472 r- 0.0146393 Found lorentz at 35 1.48553 lm= 1.48553 0.000405765 -1.374e-17 lp= 1.48553 0.000405765 -0.746674 r- 0.0181143 Found lorentz at 36 1.40323 lm= 1.40323 0.00120069 -4.1755e-18 lp= 1.40323 0.00120071 -0.708068 r- 0.0565255 Found lorentz at 37 1.78975 lm= 1.78975 0.000481629 -1.15417e-17 lp= 1.78975 0.000481631 -0.745575 r- 0.0215329 Found lorentz at 38 1.93452 lm= 1.93452 0.000381791 -1.50965e-17 lp= 1.93452 0.000381792 -0.759192 r- 0.0167631 Found lorentz at 39 1.86655 lm= 1.86654 0.00171689 -2.88441e-18 lp= 1.86655 0.00171696 -0.703741 r- 0.0813264 Found lorentz at 40 1.90665 lm= 1.90664 0.00197165 -2.73881e-18 lp= 1.90664 0.00197171 -0.734862 r- 0.0894376 Found lorentz at 41 2.34547 lm= 2.34547 0.0018388 -3.73065e-18 lp= 2.34547 0.00183882 -0.828251 r- 0.0740042 Found lorentz at 42 2.23426 lm= 2.23426 0.00164065 -3.546e-18 lp= 2.23426 0.00164066 -0.762746 r- 0.0717 Q = 7.999999999999337 n0=1.506316364794461e-06 n1=3.357378050817967e-07 n2=3.696635070290116e-07 n3=4.108205615323568e-08 n4=6.249160806288197e-08 n5=2.887229566785282e-07 n6=5.539118419283389e-08 n7=3.335550677972706e-08 n8=3.270624437835056e-07 n9=1.294757310861325e-07 n10=1.553726029214295e-08 n11=2.40417282330409e-08 n12=2.631386879310044e-08 n13=2.651783229893998e-07 n14=0.00267392251482633 n15=0.0004479320670499648 n16=1.664847142251852e-05 n17=2.354076609550051e-07 n18=0.0006862340562526609 n19=9.333899602120833e-05 n20=2.182746818249286e-05 n21=7.744510347587327e-08 n22=2.929084398309434e-05 n23=0.0001344992098736308 n24=5.483049830051266e-05 n25=0.0002846626646727311 n26=9.832232876524862e-08 n27=0.0002815786364201028 n28=2.887046534850428e-06 n29=0.7655483697055284 n30=0.0006088948962848858 n31=0.0002888745635582816 n32=0.000171222147339382 n33=0.0003741173305164717 n34=7.465159675590116e-05 n35=0.0001345141700549778 n36=0.0001988075126541266 n37=5.128198404149485e-05 n38=2.573109473519962e-05 n39=9.163557077629018e-05 n40=5.326078728539013e-05 n41=7.793998843144203e-05 n42=2.010864492354469e-05 n43=0.0005018391942195615 n44=0.0002198399258937634 n45=0.04089783848315769 n46=0.03861919326432668 n47=0.03524889323874331 n48=0.020289227616187 n49=0.007924168418341074 n50=0.002424719802704907 n51=0.0009600139104057543 n52=0.00224916721309246 n53=0.002606665692959955 n54=0.06941860270539835 n55=0.0006053403915513266 n56=0.001053305079673671 n57=0.002465129660534725 n58=0.002065101390946837 Q is here equal to 7.999999999999337 12.) nd: 5.227675878609856 Norm of Spectral functions:  0: 2.9140  1: 0.3490  2: 0.3579  3: 0.2814  4: 0.3084  5: 0.2610  6: 0.4032  7: 0.4001  8: 0.2388  9: 0.2620 10: 1.6404 11: 0.6265 12: 0.4244 13: 0.2132 14: 0.9998 15: 1.0006 16: 1.0001 17: 0.9997 18: 1.0005 19: 1.0002 20: 1.0002 21: 1.0001 22: 0.9998 23: 1.0000 24: 1.0001 25: 1.0011 26: 0.9927 27: 0.9995 28: 1.0013 29: 0.9998 30: 1.0003 31: 1.0010 32: 1.0035 33: 0.9956 34: 0.9902 35: 0.9975 36: 0.9990 37: 0.9985 38: 0.9975 39: 1.0096 40: 0.9948 41: 1.0038 42: 0.9952 43: 1.0265 44: 0.7208 45: 0.9247 46: 0.9974 47: 1.0002 48: 1.0001 49: 1.0002 50: 1.0003 51: 0.9984 52: 0.9997 53: 0.9997 54: 0.9929 55: 1.0087 56: 0.9861 57: 1.0258 58: 0.3826  0: 4.0144  1: 1.2132 12.) SelfConsistentStep 12.) Difference between steps: 0.00995 13.) DeterminSpectralFunctions ; lambda = -99.66163064924696 -1.585340255806429 Found lorentz at 29 -0.00281779 lm= -0.00281779 6.02706e-07 -1.01904 lp= -0.00281779 6.02706e-07 -0.768819 r- 0.00276995 Found lorentz at 30 0.572811 lm= 0.572811 2.93473e-05 -1.93656e-16 lp= 0.572811 2.93473e-05 -0.753875 r- 0.000371324 Found lorentz at 31 1.08027 lm= 1.08027 0.000296046 -1.89955e-17 lp= 1.08027 0.000296046 -0.749904 r- 0.0131593 Found lorentz at 32 0.950386 lm= 0.950386 0.000262323 -2.07367e-17 lp= 0.950386 0.000262323 -0.737545 r- 0.00294115 Found lorentz at 33 0.904939 lm= 0.904937 0.000487166 -1.08248e-17 lp= 0.904938 0.000487174 -0.726194 r- 0.00554755 Found lorentz at 34 1.03084 lm= 1.03084 0.000321717 -1.67219e-17 lp= 1.03084 0.000321718 -0.733468 r- 0.0146209 Found lorentz at 35 1.48552 lm= 1.48552 0.000406866 -1.37031e-17 lp= 1.48552 0.000406866 -0.746681 r- 0.0181633 Found lorentz at 36 1.40322 lm= 1.40322 0.00120313 -4.16739e-18 lp= 1.40322 0.00120315 -0.708097 r- 0.0566379 Found lorentz at 37 1.78975 lm= 1.78975 0.000484107 -1.14829e-17 lp= 1.78975 0.000484109 -0.745585 r- 0.0216434 Found lorentz at 38 1.93455 lm= 1.93455 0.000383013 -1.50488e-17 lp= 1.93455 0.000383013 -0.759203 r- 0.0168165 Found lorentz at 39 1.86653 lm= 1.86652 0.00172848 -2.8652e-18 lp= 1.86653 0.00172855 -0.703757 r- 0.0818736 Found lorentz at 40 1.90657 lm= 1.90656 0.00197938 -2.72794e-18 lp= 1.90656 0.00197945 -0.734839 r- 0.0897912 Found lorentz at 41 2.34561 lm= 2.3456 0.00183831 -3.73207e-18 lp= 2.3456 0.00183833 -0.828299 r- 0.0739802 Found lorentz at 42 2.23425 lm= 2.23424 0.00164315 -3.54061e-18 lp= 2.23424 0.00164317 -0.762748 r- 0.0718093 Q = 7.99999999999832 n0=1.507541614542133e-06 n1=3.337599847483871e-07 n2=3.702716259807042e-07 n3=4.032204326873947e-08 n4=6.22471265565582e-08 n5=2.88861483648479e-07 n6=5.533123972071119e-08 n7=3.318625153103248e-08 n8=3.270939758476352e-07 n9=1.287469592425575e-07 n10=1.54489065975814e-08 n11=2.391921311028335e-08 n12=2.601184204043566e-08 n13=2.638440722488571e-07 n14=0.002674069230157556 n15=0.0004466715665025475 n16=1.632730264200876e-05 n17=2.22847426100585e-07 n18=0.0006863953537739986 n19=9.329006572700627e-05 n20=2.177332478638534e-05 n21=7.639494746697314e-08 n22=2.914530911625798e-05 n23=0.0001343064969137556 n24=5.479896357565107e-05 n25=0.0002844836249707413 n26=8.915823256452156e-08 n27=0.0002812379312127561 n28=2.871275744918804e-06 n29=0.7655598056837288 n30=0.0006067703977545546 n31=0.0002882792133129096 n32=0.0001707462169609255 n33=0.0003737276555584527 n34=7.454114734327803e-05 n35=0.0001338338004608828 n36=0.000198402218565641 n37=5.076143270969291e-05 n38=2.560582636676631e-05 n39=9.129899095045448e-05 n40=5.284960467939386e-05 n41=7.800425379406104e-05 n42=2.004986263257433e-05 n43=0.00050131851147322 n44=0.0002191612723659553 n45=0.04091839483068647 n46=0.03860350904325175 n47=0.03526922785359449 n48=0.02028020708869826 n49=0.007908932189422064 n50=0.002418581638081387 n51=0.0009593571235060135 n52=0.002244291614198884 n53=0.002604988630539736 n54=0.06944737680670526 n55=0.0005925151537058584 n56=0.001052020533567468 n57=0.002464091758149445 n58=0.002062114215166891 Q is here equal to 7.99999999999832 13.) nd: 5.227671122967751 Norm of Spectral functions:  0: 2.8367  1: 0.3490  2: 0.3544  3: 0.2810  4: 0.3089  5: 0.2602  6: 0.3954  7: 0.3918  8: 0.2372  9: 0.2623 10: 1.5272 11: 0.6432 12: 0.4305 13: 0.2134 14: 0.9998 15: 1.0006 16: 1.0001 17: 0.9997 18: 1.0005 19: 1.0002 20: 1.0002 21: 1.0000 22: 0.9998 23: 1.0000 24: 1.0000 25: 1.0010 26: 0.9934 27: 0.9993 28: 1.0013 29: 0.9998 30: 1.0003 31: 1.0010 32: 1.0035 33: 0.9956 34: 0.9896 35: 0.9974 36: 0.9989 37: 0.9985 38: 0.9975 39: 1.0096 40: 0.9948 41: 1.0039 42: 0.9952 43: 1.0281 44: 0.7218 45: 0.9253 46: 0.9973 47: 1.0003 48: 1.0001 49: 1.0002 50: 1.0003 51: 0.9985 52: 0.9997 53: 0.9997 54: 0.9928 55: 1.0082 56: 0.9848 57: 1.0263 58: 0.3833  0: 4.0145  1: 1.2132 13.) SelfConsistentStep 13.) Difference between steps: 0.006762 14.) DeterminSpectralFunctions ; lambda = -99.66146217336438 -1.585171779923854 Found lorentz at 29 -0.00281749 lm= -0.00281749 5.87729e-07 -1.01905 lp= -0.00281749 5.87729e-07 -0.768845 r- 0.00270103 Found lorentz at 30 0.572855 lm= 0.572855 2.94035e-05 -1.933e-16 lp= 0.572855 2.94035e-05 -0.753904 r- 0.000372021 Found lorentz at 31 1.0803 lm= 1.0803 0.000296225 -1.89845e-17 lp= 1.0803 0.000296226 -0.749912 r- 0.0131671 Found lorentz at 32 0.950392 lm= 0.950392 0.000262494 -2.07242e-17 lp= 0.950392 0.000262495 -0.737563 r- 0.002943 Found lorentz at 33 0.904996 lm= 0.904994 0.000487894 -1.08103e-17 lp= 0.904995 0.000487901 -0.726251 r- 0.0055554 Found lorentz at 34 1.0308 lm= 1.0308 0.000321385 -1.67392e-17 lp= 1.0308 0.000321385 -0.733467 r- 0.0146058 Found lorentz at 35 1.4856 lm= 1.4856 0.00040771 -1.36751e-17 lp= 1.4856 0.000407711 -0.746693 r- 0.0182007 Found lorentz at 36 1.40327 lm= 1.40327 0.00120502 -4.16113e-18 lp= 1.40327 0.00120505 -0.708124 r- 0.0567251 Found lorentz at 37 1.78985 lm= 1.78985 0.000485988 -1.14388e-17 lp= 1.78985 0.00048599 -0.745598 r- 0.0217271 Found lorentz at 38 1.93467 lm= 1.93467 0.000383891 -1.50149e-17 lp= 1.93467 0.000383892 -0.759217 r- 0.0168547 Found lorentz at 39 1.86661 lm= 1.86659 0.00173687 -2.85151e-18 lp= 1.8666 0.00173694 -0.703776 r- 0.0822688 Found lorentz at 40 1.90656 lm= 1.90655 0.00198459 -2.72065e-18 lp= 1.90655 0.00198465 -0.73482 r- 0.0900296 Found lorentz at 41 2.34582 lm= 2.34582 0.00183751 -3.73408e-18 lp= 2.34582 0.00183752 -0.82834 r- 0.0739441 Found lorentz at 42 2.23428 lm= 2.23427 0.00164464 -3.53741e-18 lp= 2.23428 0.00164466 -0.762748 r- 0.0718743 Q = 7.999999999999668 n0=1.508122860783722e-06 n1=3.323957820228927e-07 n2=3.706244155243083e-07 n3=3.981064688635135e-08 n4=6.207657827136611e-08 n5=2.889114100115462e-07 n6=5.528387774945983e-08 n7=3.306921622433737e-08 n8=3.27065526873443e-07 n9=1.28243533942641e-07 n10=1.5387941993171e-08 n11=2.383448365203168e-08 n12=2.580739133298727e-08 n13=2.62925871992701e-07 n14=0.002674115237858704 n15=0.0004459327802601541 n16=1.6134866116279e-05 n17=2.148922268013405e-07 n18=0.0006865237975803309 n19=9.326461737771626e-05 n20=2.174149853381366e-05 n21=7.560125080094836e-08 n22=2.905912207010754e-05 n23=0.0001341947736326634 n24=5.478331140086607e-05 n25=0.0002843928290242689 n26=8.362608280943545e-08 n27=0.0002810491534594829 n28=2.861438535647272e-06 n29=0.7655607472243964 n30=0.0006053320692477846 n31=0.0002878730515537983 n32=0.0001704229790039004 n33=0.0003734573655979769 n34=7.446431400964802e-05 n35=0.0001333761575277934 n36=0.0001981287613541046 n37=5.041281551248893e-05 n38=2.552026839566072e-05 n39=9.107367409778612e-05 n40=5.257526613548402e-05 n41=7.803388656473736e-05 n42=2.001022750908386e-05 n43=0.0005009552664000208 n44=0.000218710828124074 n45=0.04093190776317789 n46=0.03859510598966969 n47=0.03528231361379297 n48=0.02027528486628713 n49=0.007899975219823413 n50=0.002414947118421116 n51=0.0009589770317174792 n52=0.002241465596493136 n53=0.002604104779963565 n54=0.06946730379325579 n55=0.0005847733447577915 n56=0.001051179877705587 n57=0.002463446681623942 n58=0.002060219062932152 Q is here equal to 7.999999999999668 14.) nd: 5.227674475697399 Norm of Spectral functions:  0: 2.7832  1: 0.3488  2: 0.3518  3: 0.2806  4: 0.3092  5: 0.2595  6: 0.3899  7: 0.3859  8: 0.2360  9: 0.2624 10: 1.4536 11: 0.6547 12: 0.4346 13: 0.2134 14: 0.9998 15: 1.0006 16: 1.0001 17: 0.9997 18: 1.0005 19: 1.0002 20: 1.0002 21: 1.0000 22: 0.9998 23: 1.0000 24: 1.0000 25: 1.0010 26: 0.9939 27: 0.9993 28: 1.0014 29: 0.9998 30: 1.0003 31: 1.0010 32: 1.0035 33: 0.9956 34: 0.9894 35: 0.9975 36: 0.9990 37: 0.9985 38: 0.9976 39: 1.0096 40: 0.9948 41: 1.0040 42: 0.9952 43: 1.0303 44: 0.7232 45: 0.9256 46: 0.9972 47: 1.0004 48: 1.0001 49: 1.0003 50: 1.0003 51: 0.9985 52: 0.9997 53: 0.9997 54: 0.9928 55: 1.0078 56: 0.9842 57: 1.0267 58: 0.3838  0: 4.0145  1: 1.2132 14.) SelfConsistentStep 14.) Difference between steps: 0.004269 15.) DeterminSpectralFunctions ; lambda = -99.66138557093046 -1.585095177489933 Found lorentz at 29 -0.00281731 lm= -0.00281731 5.77835e-07 -1.01905 lp= -0.00281731 5.77835e-07 -0.768856 r- 0.00265552 Found lorentz at 30 0.572913 lm= 0.572913 2.94428e-05 -1.93051e-16 lp= 0.572913 2.94428e-05 -0.753921 r- 0.00037251 Found lorentz at 31 1.08036 lm= 1.08036 0.000296365 -1.89758e-17 lp= 1.08036 0.000296365 -0.749917 r- 0.0131732 Found lorentz at 32 0.950414 lm= 0.950414 0.000262579 -2.07181e-17 lp= 0.950414 0.000262579 -0.737573 r- 0.00294391 Found lorentz at 33 0.905049 lm= 0.905047 0.000488382 -1.08005e-17 lp= 0.905048 0.00048839 -0.726284 r- 0.00556071 Found lorentz at 34 1.03079 lm= 1.03079 0.000321133 -1.67521e-17 lp= 1.03079 0.000321134 -0.733463 r- 0.0145944 Found lorentz at 35 1.48571 lm= 1.48571 0.000408356 -1.36538e-17 lp= 1.48571 0.000408357 -0.746701 r- 0.0182294 Found lorentz at 36 1.40335 lm= 1.40334 0.00120648 -4.1563e-18 lp= 1.40334 0.0012065 -0.70814 r- 0.0567923 Found lorentz at 37 1.78998 lm= 1.78998 0.000487407 -1.14058e-17 lp= 1.78998 0.000487409 -0.745608 r- 0.0217902 Found lorentz at 38 1.93484 lm= 1.93484 0.00038454 -1.499e-17 lp= 1.93484 0.00038454 -0.759228 r- 0.016883 Found lorentz at 39 1.86671 lm= 1.8667 0.00174291 -2.84173e-18 lp= 1.8667 0.00174298 -0.703788 r- 0.0825534 Found lorentz at 40 1.90657 lm= 1.90656 0.00198809 -2.71568e-18 lp= 1.90656 0.00198816 -0.734797 r- 0.0901915 Found lorentz at 41 2.34605 lm= 2.34604 0.00183681 -3.73577e-18 lp= 2.34604 0.00183682 -0.828369 r- 0.0739133 Found lorentz at 42 2.23431 lm= 2.2343 0.00164556 -3.53537e-18 lp= 2.23431 0.00164557 -0.76274 r- 0.0719151 Q = 8.000000000002538 n0=1.50837580777629e-06 n1=3.314728528179079e-07 n2=3.708313333534335e-07 n3=3.947105016646697e-08 n4=6.196103222399996e-08 n5=2.889222195743256e-07 n6=5.524939346778072e-08 n7=3.299028052361341e-08 n8=3.270200676474049e-07 n9=1.279025765091254e-07 n10=1.534680142074009e-08 n11=2.377714504005163e-08 n12=2.567110309959198e-08 n13=2.623095743637207e-07 n14=0.002674192966655314 n15=0.0004455159645497538 n16=1.602007165434843e-05 n17=2.09837462352929e-07 n18=0.0006866482594178082 n19=9.325555639478184e-05 n20=2.17236855847763e-05 n21=7.501486673304435e-08 n22=2.900914795334446e-05 n23=0.000134135337652887 n24=5.477812871043978e-05 n25=0.0002843612959581489 n26=8.02821403568828e-08 n27=0.0002809558575360047 n28=2.855350864907866e-06 n29=0.7655571038944559 n30=0.0006043744023294768 n31=0.0002876010805958098 n32=0.0001702074964721679 n33=0.0003732760489258658 n34=7.441227522229113e-05 n35=0.0001330724258875923 n36=0.0001979478916779634 n37=5.01820541907772e-05 n38=2.546267290053265e-05 n39=9.092505310688612e-05 n40=5.239469569577327e-05 n41=7.804581754360468e-05 n42=1.998406162656074e-05 n43=0.0005007104240815828 n44=0.0002184169501376441 n45=0.04094090159356725 n46=0.03859074823124611 n47=0.03529072480540063 n48=0.02027263263867661 n49=0.007894711942992806 n50=0.002412795785432451 n51=0.0009587567290951033 n52=0.002239829163994639 n53=0.002603654598375688 n54=0.06948098772741479 n55=0.00058009578103807 n56=0.00105064205131817 n57=0.002463070372697094 n58=0.002059043275260089 Q is here equal to 8.000000000002538 15.) nd: 5.227680591035908 Norm of Spectral functions:  0: 2.7501  1: 0.3486  2: 0.3500  3: 0.2803  4: 0.3092  5: 0.2590  6: 0.3861  7: 0.3818  8: 0.2352  9: 0.2623 10: 1.4067 11: 0.6617 12: 0.4369 13: 0.2133 14: 0.9998 15: 1.0006 16: 1.0001 17: 0.9996 18: 1.0005 19: 1.0002 20: 1.0002 21: 1.0000 22: 0.9998 23: 1.0000 24: 1.0000 25: 1.0010 26: 0.9940 27: 0.9992 28: 1.0014 29: 0.9998 30: 1.0004 31: 1.0010 32: 1.0035 33: 0.9956 34: 0.9893 35: 0.9975 36: 0.9990 37: 0.9985 38: 0.9977 39: 1.0097 40: 0.9948 41: 1.0041 42: 0.9952 43: 1.0323 44: 0.7246 45: 0.9256 46: 0.9971 47: 1.0004 48: 1.0001 49: 1.0003 50: 1.0003 51: 0.9985 52: 0.9997 53: 0.9996 54: 0.9929 55: 1.0075 56: 0.9841 57: 1.0269 58: 0.3841  0: 4.0145  1: 1.2132 15.) SelfConsistentStep 15.) Difference between steps: 0.002754 16.) DeterminSpectralFunctions ; lambda = -99.66137146283931 -1.585081069398782 Found lorentz at 29 -0.00281723 lm= -0.00281723 5.71364e-07 -1.01904 lp= -0.00281723 5.71364e-07 -0.768859 r- 0.00262577 Found lorentz at 30 0.572968 lm= 0.572968 2.94707e-05 -1.92872e-16 lp= 0.572968 2.94707e-05 -0.753928 r- 0.00037286 Found lorentz at 31 1.08042 lm= 1.08042 0.000296484 -1.89681e-17 lp= 1.08042 0.000296484 -0.749917 r- 0.0131785 Found lorentz at 32 0.950432 lm= 0.950431 0.000262622 -2.07147e-17 lp= 0.950431 0.000262623 -0.737574 r- 0.00294439 Found lorentz at 33 0.905092 lm= 0.90509 0.000488729 -1.07933e-17 lp= 0.905091 0.000488737 -0.7263 r- 0.00556455 Found lorentz at 34 1.03079 lm= 1.03079 0.00032096 -1.67608e-17 lp= 1.03079 0.000320961 -0.733455 r- 0.0145867 Found lorentz at 35 1.48582 lm= 1.48582 0.00040885 -1.36374e-17 lp= 1.48582 0.00040885 -0.746704 r- 0.0182514 Found lorentz at 36 1.40341 lm= 1.40341 0.00120758 -4.15261e-18 lp= 1.40341 0.0012076 -0.708147 r- 0.0568433 Found lorentz at 37 1.79012 lm= 1.79012 0.000488467 -1.13812e-17 lp= 1.79012 0.000488469 -0.745612 r- 0.0218375 Found lorentz at 38 1.93499 lm= 1.93499 0.000385032 -1.49711e-17 lp= 1.93499 0.000385032 -0.759233 r- 0.0169044 Found lorentz at 39 1.86681 lm= 1.8668 0.00174722 -2.83475e-18 lp= 1.86681 0.0017473 -0.703793 r- 0.0827573 Found lorentz at 40 1.90657 lm= 1.90656 0.00199047 -2.71225e-18 lp= 1.90657 0.00199053 -0.734771 r- 0.0903024 Found lorentz at 41 2.34625 lm= 2.34624 0.00183638 -3.73678e-18 lp= 2.34624 0.0018364 -0.828386 r- 0.0738947 Found lorentz at 42 2.23431 lm= 2.23431 0.00164616 -3.53391e-18 lp= 2.23431 0.00164618 -0.762723 r- 0.0719433 Q = 8.000000000001966 n0=1.508487272782268e-06 n1=3.308622853639338e-07 n2=3.709596084557184e-07 n3=3.924848171861443e-08 n4=6.188545991895589e-08 n5=2.889216549624689e-07 n6=5.522642239987605e-08 n7=3.293858801706998e-08 n8=3.269801161316963e-07 n9=1.276769171027144e-07 n10=1.531975182686045e-08 n11=2.373932172125658e-08 n12=2.558173050358428e-08 n13=2.619079862824875e-07 n14=0.002674321751230932 n15=0.0004452920764206306 n16=1.595193999616067e-05 n17=2.066182388537638e-07 n18=0.0006867700059393808 n19=9.3256370325375e-05 n20=2.171435644581955e-05 n21=7.458988891821626e-08 n22=2.898090327001074e-05 n23=0.000134107715272623 n24=5.477898451629243e-05 n25=0.0002843645364988985 n26=7.825887957950876e-08 n27=0.0002809189081632898 n28=2.851619171123562e-06 n29=0.7655526663421348 n30=0.0006037468497402599 n31=0.0002874223342851243 n32=0.0001700665344878165 n33=0.0003731585472647888 n34=7.437805726390998e-05 n35=0.000132873362817307 n36=0.0001978305648488627 n37=5.003088929595869e-05 n38=2.542449337583749e-05 n39=9.082836486847154e-05 n40=5.227735756205158e-05 n41=7.805008762401052e-05 n42=1.996719332838777e-05 n43=0.0005005521426006423 n44=0.0002182285891786782 n45=0.040946806791949 n46=0.03858846410274117 n47=0.0352960002268243 n48=0.02027115596029117 n49=0.007891594593014859 n50=0.002411515304201559 n51=0.0009586257315210645 n52=0.002238875113479311 n53=0.002603428224277026 n54=0.06949012801113917 n55=0.0005772661133783298 n56=0.00105030444993253 n57=0.002462866734155373 n58=0.002058328562563003 Q is here equal to 8.000000000001966 16.) nd: 5.227686251560664 Norm of Spectral functions:  0: 2.7326  1: 0.3483  2: 0.3488  3: 0.2799  4: 0.3090  5: 0.2586  6: 0.3837  7: 0.3792  8: 0.2345  9: 0.2620 10: 1.3783 11: 0.6654 12: 0.4379 13: 0.2131 14: 0.9998 15: 1.0006 16: 1.0001 17: 0.9996 18: 1.0005 19: 1.0002 20: 1.0002 21: 1.0000 22: 0.9998 23: 1.0000 24: 1.0000 25: 1.0010 26: 0.9939 27: 0.9992 28: 1.0014 29: 0.9998 30: 1.0004 31: 1.0010 32: 1.0035 33: 0.9956 34: 0.9893 35: 0.9976 36: 0.9990 37: 0.9986 38: 0.9977 39: 1.0097 40: 0.9948 41: 1.0042 42: 0.9952 43: 1.0340 44: 0.7258 45: 0.9256 46: 0.9971 47: 1.0004 48: 1.0001 49: 1.0003 50: 1.0003 51: 0.9985 52: 0.9997 53: 0.9996 54: 0.9929 55: 1.0073 56: 0.9843 57: 1.0271 58: 0.3842  0: 4.0145  1: 1.2132 16.) SelfConsistentStep 16.) Difference between steps: 0.001974 17.) DeterminSpectralFunctions ; lambda = -99.66139614337743 -1.585105749936901 Found lorentz at 29 -0.00281722 lm= -0.00281722 5.6717e-07 -1.01904 lp= -0.00281722 5.6717e-07 -0.768857 r- 0.0026065 Found lorentz at 30 0.573013 lm= 0.573013 2.94908e-05 -1.92741e-16 lp= 0.573013 2.94908e-05 -0.753929 r- 0.000373113 Found lorentz at 31 1.08048 lm= 1.08048 0.000296589 -1.89612e-17 lp= 1.08048 0.000296589 -0.749912 r- 0.0131833 Found lorentz at 32 0.95044 lm= 0.950439 0.000262649 -2.07123e-17 lp= 0.950439 0.00026265 -0.737569 r- 0.00294471 Found lorentz at 33 0.905122 lm= 0.905119 0.000488987 -1.07878e-17 lp= 0.90512 0.000488994 -0.726305 r- 0.00556744 Found lorentz at 34 1.03078 lm= 1.03078 0.000320854 -1.67658e-17 lp= 1.03078 0.000320855 -0.733444 r- 0.0145821 Found lorentz at 35 1.48591 lm= 1.48591 0.000409224 -1.36249e-17 lp= 1.48591 0.000409224 -0.746701 r- 0.0182681 Found lorentz at 36 1.40347 lm= 1.40346 0.00120838 -4.14983e-18 lp= 1.40346 0.0012084 -0.708146 r- 0.0568813 Found lorentz at 37 1.79023 lm= 1.79023 0.000489252 -1.13629e-17 lp= 1.79023 0.000489254 -0.74561 r- 0.0218726 Found lorentz at 38 1.93513 lm= 1.93513 0.000385411 -1.49563e-17 lp= 1.93513 0.000385412 -0.759233 r- 0.0169211 Found lorentz at 39 1.8669 lm= 1.86689 0.00175027 -2.82979e-18 lp= 1.8669 0.00175035 -0.703791 r- 0.0829022 Found lorentz at 40 1.90657 lm= 1.90655 0.00199208 -2.70984e-18 lp= 1.90656 0.00199215 -0.734743 r- 0.0903792 Found lorentz at 41 2.3464 lm= 2.3464 0.00183625 -3.7371e-18 lp= 2.3464 0.00183626 -0.828392 r- 0.0738889 Found lorentz at 42 2.23429 lm= 2.23429 0.0016466 -3.53274e-18 lp= 2.23429 0.00164662 -0.7627 r- 0.0719648 Q = 7.99999999999832 n0=1.508553457162001e-06 n1=3.304684248437922e-07 n2=3.710469020352319e-07 n3=3.910453272258104e-08 n4=6.183805666263015e-08 n5=2.88922431109738e-07 n6=5.521268022517131e-08 n7=3.290587590728365e-08 n8=3.269540962372662e-07 n9=1.275314120484e-07 n10=1.530248894844603e-08 n11=2.371509279646142e-08 n12=2.552414002795256e-08 n13=2.616552282893643e-07 n14=0.002674481332260141 n15=0.0004451793762529511 n16=1.591170983131075e-05 n17=2.045650457565486e-07 n18=0.0006868821339027655 n19=9.326207678587866e-05 n20=2.170992030205928e-05 n21=7.428699880802138e-08 n22=2.89654026884753e-05 n23=0.0001340980175851496 n24=5.478268323085714e-05 n25=0.0002843845725246657 n26=7.703392476864242e-08 n27=0.0002809122846968742 n28=2.849354072031203e-06 n29=0.76554934161096 n30=0.0006033413019733804 n31=0.0002873067628232986 n32=0.0001699759165674337 n33=0.0003730847853061098 n34=7.435621254637447e-05 n35=0.0001327443294341124 n36=0.0001977557056090799 n37=4.993275966920936e-05 n38=2.539957864688405e-05 n39=9.076618801989066e-05 n40=5.220200164626845e-05 n41=7.805190582045971e-05 n42=1.995659248506039e-05 n43=0.0005004545706341695 n44=0.0002181099254497923 n45=0.04095055617886744 n46=0.03858715349915499 n47=0.03529914562358132 n48=0.0202702456342151 n49=0.007889713002465826 n50=0.002410742913175279 n51=0.0009585433582003082 n52=0.002238309267411796 n53=0.002603309133097772 n54=0.06949594675090143 n55=0.0005755515147760998 n56=0.001050094601630268 n57=0.002462764727356563 n58=0.002057900162652322 Q is here equal to 7.99999999999832 17.) nd: 5.227690023639381 Norm of Spectral functions:  0: 2.7260  1: 0.3480  2: 0.3480  3: 0.2797  4: 0.3088  5: 0.2583  6: 0.3821  7: 0.3775  8: 0.2341  9: 0.2618 10: 1.3623 11: 0.6666 12: 0.4380 13: 0.2128 14: 0.9998 15: 1.0006 16: 1.0001 17: 0.9996 18: 1.0005 19: 1.0002 20: 1.0002 21: 1.0000 22: 0.9998 23: 1.0000 24: 1.0000 25: 1.0010 26: 0.9938 27: 0.9992 28: 1.0014 29: 0.9998 30: 1.0004 31: 1.0010 32: 1.0035 33: 0.9957 34: 0.9893 35: 0.9976 36: 0.9991 37: 0.9986 38: 0.9978 39: 1.0098 40: 0.9947 41: 1.0042 42: 0.9952 43: 1.0351 44: 0.7267 45: 0.9256 46: 0.9971 47: 1.0004 48: 1.0001 49: 1.0003 50: 1.0003 51: 0.9985 52: 0.9997 53: 0.9996 54: 0.9930 55: 1.0072 56: 0.9846 57: 1.0272 58: 0.3843  0: 4.0145  1: 1.2132 17.) SelfConsistentStep 17.) Difference between steps: 0.001359 18.) DeterminSpectralFunctions ; lambda = -99.66144071350058 -1.585150320060052 Found lorentz at 29 -0.00281726 lm= -0.00281726 5.64471e-07 -1.01903 lp= -0.00281726 5.64471e-07 -0.768852 r- 0.00259412 Found lorentz at 30 0.573046 lm= 0.573046 2.95051e-05 -1.92646e-16 lp= 0.573046 2.95051e-05 -0.753926 r- 0.000373296 Found lorentz at 31 1.08053 lm= 1.08053 0.000296682 -1.89549e-17 lp= 1.08053 0.000296683 -0.749905 r- 0.0131876 Found lorentz at 32 0.95044 lm= 0.950439 0.000262671 -2.07101e-17 lp= 0.950439 0.000262672 -0.737561 r- 0.00294499 Found lorentz at 33 0.905141 lm= 0.905139 0.000489179 -1.07835e-17 lp= 0.90514 0.000489187 -0.726304 r- 0.00556964 Found lorentz at 34 1.03077 lm= 1.03077 0.0003208 -1.67681e-17 lp= 1.03077 0.0003208 -0.733431 r- 0.0145799 Found lorentz at 35 1.48599 lm= 1.48599 0.000409504 -1.36153e-17 lp= 1.48599 0.000409505 -0.746696 r- 0.0182808 Found lorentz at 36 1.40351 lm= 1.4035 0.00120896 -4.14779e-18 lp= 1.4035 0.00120898 -0.70814 r- 0.0569089 Found lorentz at 37 1.79032 lm= 1.79032 0.000489825 -1.13495e-17 lp= 1.79032 0.000489827 -0.745606 r- 0.0218984 Found lorentz at 38 1.93524 lm= 1.93524 0.000385705 -1.49448e-17 lp= 1.93524 0.000385706 -0.759229 r- 0.0169341 Found lorentz at 39 1.86697 lm= 1.86696 0.0017524 -2.8263e-18 lp= 1.86696 0.00175248 -0.703785 r- 0.0830037 Found lorentz at 40 1.90655 lm= 1.90654 0.00199319 -2.70814e-18 lp= 1.90654 0.00199325 -0.734716 r- 0.0904327 Found lorentz at 41 2.34652 lm= 2.34651 0.00183634 -3.7369e-18 lp= 2.34651 0.00183636 -0.82839 r- 0.0738927 Found lorentz at 42 2.23426 lm= 2.23425 0.00164695 -3.53177e-18 lp= 2.23426 0.00164696 -0.762674 r- 0.0719821 Q = 7.999999999997618 n0=1.508615109307496e-06 n1=3.302213917860472e-07 n2=3.711124060436557e-07 n3=3.901266533489846e-08 n4=6.180978686274537e-08 n5=2.889284183098086e-07 n6=5.520565516975138e-08 n7=3.288598467672164e-08 n8=3.269424090197547e-07 n9=1.274402849255025e-07 n10=1.529183941918778e-08 n11=2.370008263811566e-08 n12=2.54877097611218e-08 n13=2.615025167740916e-07 n14=0.002674646689037202 n15=0.000445127730962336 n16=1.58880628894056e-05 n17=2.032546033075465e-07 n18=0.00068697845752646 n19=9.326939006711894e-05 n20=2.17081356147191e-05 n21=7.407430922057171e-08 n22=2.895717228856497e-05 n23=0.0001340974107517046 n24=5.478719874308913e-05 n25=0.0002844098398749262 n26=7.629209180779239e-08 n27=0.000280919749740713 n28=2.847991578729238e-06 n29=0.7655476441466775 n30=0.0006030820926151413 n31=0.0002872329543554223 n32=0.0001699185048461915 n33=0.0003730396846990159 n34=7.434264215590228e-05 n35=0.0001326614300545217 n36=0.0001977084936675591 n37=4.986954112311218e-05 n38=2.538357179430036e-05 n39=9.072653699921285e-05 n40=5.215410444165463e-05 n41=7.805353332516197e-05 n42=1.995010322254563e-05 n43=0.0005003975985501754 n44=0.0002180363275963996 n45=0.04095284539842142 n46=0.03858628115370981 n47=0.03530087918473999 n48=0.02026960010560278 n49=0.007888544947712349 n50=0.002410267481075121 n51=0.0009584876064206664 n52=0.002237964676145205 n53=0.002603237642317814 n54=0.06949939711455223 n55=0.0005745104741952301 n56=0.001049963541457718 n57=0.002462716139169365 n58=0.002057643662017151 Q is here equal to 7.999999999997618 18.) nd: 5.227691734707582 Norm of Spectral functions:  0: 2.7262  1: 0.3477  2: 0.3476  3: 0.2794  4: 0.3085  5: 0.2580  6: 0.3812  7: 0.3766  8: 0.2338  9: 0.2615 10: 1.3545 11: 0.6664 12: 0.4377 13: 0.2126 14: 0.9998 15: 1.0006 16: 1.0001 17: 0.9997 18: 1.0005 19: 1.0002 20: 1.0002 21: 1.0000 22: 0.9998 23: 1.0000 24: 1.0000 25: 1.0010 26: 0.9936 27: 0.9992 28: 1.0014 29: 0.9998 30: 1.0004 31: 1.0010 32: 1.0035 33: 0.9957 34: 0.9892 35: 0.9976 36: 0.9991 37: 0.9986 38: 0.9979 39: 1.0098 40: 0.9947 41: 1.0043 42: 0.9952 43: 1.0359 44: 0.7273 45: 0.9255 46: 0.9971 47: 1.0004 48: 1.0001 49: 1.0003 50: 1.0003 51: 0.9985 52: 0.9997 53: 0.9996 54: 0.9931 55: 1.0071 56: 0.9849 57: 1.0273 58: 0.3842  0: 4.0145  1: 1.2132 18.) SelfConsistentStep 18.) Difference between steps: 0.0008914 Missing doping : 0 : 0.0564029 1 : 0.0244237